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Thursday, August 12
Thursday Dose of Cute: Oh Gee, It's a Boy
77 comments:
Garth, Gareth, Garry, Gus, Grady, Gangsta....ok, maybe not the last one.....but darn he's ssoooo cute!!ReplyDelete
I love him ! I have finally started working on paintings of other animals, besides dogs. On my easel, a goat & a bull. Hoping to try to paint donkeys soon. Thinking of you, Joe & all the critters. Sending love to Robin at the bridge. I think of her often.ReplyDelete
Gary, Gene, Gregory (or Greg), Gabriel, Garin, Gavin, Geoff, George, Geraldo, Glenn, Grant, Grover. Or you could go with Goofy, Gentleman, Garnet...ReplyDelete
And he sure is cute.
Is it weird that I think you should name him after my son?ReplyDelete
Gabriel. Gabe. Goober. (Of course Goober is a nickname for gabriel, who doesn't know that??) ;)
Oh oh! "Gams"! (for his stripey legs!)ReplyDelete
Oh my what a darlin' boy. I vote for Gams as well; a perfect name for such a delicious fellow.ReplyDelete
I can't imagine what he would have to do to make you CONSIDER letting him go, lol. Congrats
I really love his markings! Will they last??ReplyDelete
Adorable! I vote for Gary.ReplyDelete
How about Garret or Granger. But you know he will pick is own name. He is pretty smart. He has already scoped out just who he needs to impress to stay.ReplyDelete
He is adorable and a good personality goes a LONG way toward getting to stay (once that kindest cut of all is completed) . Guster - a windy sounding name incorporating the Gus part and sounding little more manly for his grownup years. Wonderful markings - will the stripes on his legs remain?ReplyDelete
He's not just cute, he's one fine-looking donk.ReplyDelete
- Anonymous8/12/2010 10:22 PM
GORDON! Sorry, didn't mean to shout. (Yes, I did.)ReplyDelete
P.S. My word verification for this comment is "geolly". Another "g" word. Maybe you could name him "Golly" as in "Golly gee, he's cute!"
I'm rambling now, time for bed. :)
- Nancy8/12/2010 11:53 PM
What a lovey boy!! Too adorable for words. Things may be looking up, Farmgirl. How about this heat? Are we not ready for autumn!ReplyDelete
I was thnking just the same thing, before I even read down that far, that if you got him neutered he could stay on the farm. He is adorable and for him to be so friendly too, you couldn't possibly let him go. I think he looks like a Gorgeous George, George for short.ReplyDelete
- Pauline8/13/2010 4:12 AM
He is absolutely gorgeous...just love those markings.ReplyDelete
He is so CUTE! And those ears! Yes, he should stay! I like Gus...he looks like a Gus to me. But whatever name you choose, it will be fine for him...what a guy! So much personality and a bit of ham for the camera!ReplyDelete
My love of donkeys manifested itself yesterday when I received a wonderful gift (It is at my blog.) Not a real donkey but enough to make me smile!
Congratulations on your new little boy!
- Jackie8/13/2010 6:21 AM
He surely qualifies for a "dose of cute" I know a very manly Gus which is my first choice but there is Gabe, Garr, Gareth, Gavin, Gil, Gunnar or Guenther.ReplyDelete
- Jackie8/13/2010 6:25 AM
He surely qualifies for a dose of cute. My first choice for a name would be Gus. I know a very manly Gus. There is also Gabe, Garr, Gavin, Gil, Gunnar, and Gunther.ReplyDelete
- Anonymous8/13/2010 6:58 AM
George! Also, ADORABLE. I love him.ReplyDelete
- Anonymous8/13/2010 7:46 AM
I vote Gus! It is a friendly name for the little guy.ReplyDelete
- Mary Rex8/13/2010 7:50 AM
I like Gus. Gabe is a good one too, and you could use his full name when he was misbehaving.ReplyDelete
Oh, but he is cute and destined to stay on the farm!!!! Gomer would be a nice name - he reminds me of Gomer Pyle.ReplyDelete
Looks like a Giles to me. I knew a Giles once. Sweet guy. I don't know if he was as cute as your guy though.ReplyDelete
I like Gus. He is an All-American Donkey. Very cute now and very handsome later, I bet. His markings are wonderful? Will he keep them?ReplyDelete
How precious!! Since he has garnered your heart and found himself a home,ReplyDelete
I think you should call him Garner!
- Anonymous8/13/2010 8:37 AM
what about george?ReplyDelete
he is soooo cute - i'm glad you are thinking about keeping him.
- Anonymous8/13/2010 8:47 AM
Long time reader, first time poster here and my vote is for George mostly because that's my name and I can be a bit of an "ass" at times!.....hahaReplyDelete
(pun intended)
Gus, definitely Gus. Donkeys can't hear the letters of Gustov, he'll just get confused. "Was that me you were calling? Or was it a yawn?"ReplyDelete
- Honeybee8/13/2010 9:11 AM
How about Gino?ReplyDelete
He is super cute, and has such pretty markings, and he's friendly and fuzzy! Gus reminds me of the mouse on Cinderella :) kinda cuteReplyDelete
A definite yes on keeping him. He's adorable.ReplyDelete
- Anonymous8/13/2010 10:51 AM
Gus - I like that!! Too cute.ReplyDelete
Oh YES< he must remain a member of the Foodie Farmgirl family....I vote for George....as in Gorgeous!..His markings are just so different, and those ears! Wow.ReplyDelete
What fun.....now, I don't mean that he should steal DDD's thunder, as he is still THE MAN!!
Ah, what joy comes from every visit here.
I vote for goober. He is awesome!!ReplyDelete
Who couldn't love that face!ReplyDelete
- Anonymous8/13/2010 1:06 PM
How's about Giles...my grandfather's name...and he could be a bit of a donkey at times!ReplyDelete
- Anonymous8/13/2010 1:14 PM
Gus is a perfect name for him! You definitely must keep him, he is one of the cutest little beings I have ever seen (besides your lambs of course!) I am lucky I don't live close by as I would absolutely want to buy him from you.ReplyDelete
What a life you live!!!
I love his markings. I think you should keep him too. Keep me posted.ReplyDelete
GUS! GUS!ReplyDelete
Those ears? I'm friggen dyin' here. I want to see him on this blog for a long, long time.
- Anonymous8/13/2010 6:52 PM
When I saw the picture of those "ears", it just blew me away! :) Then, the next picture of that angelic face, OMG !! Waayyy toooo muuuch ! Any name you would like would be the exact one he should have. God Bless You Sweetheart....ReplyDelete
Jeanie in Upstate NY
I am not going to help you. In fact, great minds think alike. Before I read a word of this post beyond, "It's a Boy," I thought, "Oh no, they can't keep him."ReplyDelete
Which was followed immediately by, "Unless they get him fixed..." :)
- Anonymous8/14/2010 11:56 AM
he was born in AuGUSt.ReplyDelete
- Julia G8/14/2010 8:47 PM
What a cutie! I like "Anonymous'" observation that he was born in "AuGUSt" -- you could name him Augustus, Gus for short. Or you could name him Guster, after the hip indie rock band...ReplyDelete
- Anonymous8/15/2010 9:54 AM
I love the name Gus!ReplyDelete
Gandalf, of course.ReplyDelete
I like "Granger". As in "G" on the "range(r)". Also, Granger is just a good solid name. "Here we go Granger, here we go..." thinking sport chant. Though it's really "Here we go Rangers, here we go..."ReplyDelete
I think he looks like a Geordie! There's always Gonzo! He is so adorable! I also like Gideon, which someone else suggested.ReplyDelete
I really like the name Gus as well. However, as 'Gus' doesn't seem to like it and he has to live with it, what about trying out 'Garp' on him? (As in "The world according to..."). He does seem to have come into this world with quite a determined point of view.ReplyDelete
He's absolutely adorable!
How about Geronimo?!ReplyDelete
Gottlieb? Or how about Goober's cousin on the Andy Griffith show- Gomer?ReplyDelete
I think Gus is a good name for him. He's sooooo cute! Love those markings! Gams is a good choice, too!ReplyDelete
There are some miniature donkeys down the road from us and I was soooo hoping there would be babies this year. I can't get enough of the spindly legs and big ol' ears of baby donks!ReplyDelete
As for names, I like Gus or Guster a lot, and also Gizmo and Gilligan.
I think Gavin is a cute name for a cute cute cute boy! Ah, dying to come and cuddle with him! Thanks for sharing!ReplyDelete
- Tobey8/16/2010 11:17 AM
Well you know I like Gus just fine but he's obviously thinking of something else. And I thought about Gary (my really dear brother in law's name) but then I was looking at the picture of him and you snuggling and it leapt out at me: Gulliver!ReplyDelete
Hi Susan. Here are a couple name suggestions for your new baby boy:ReplyDelete
Gallagher, Galen, Gaddy, Gad-a-bout,Guiberto, Gonzo, Goofus.
Still loving your blog.
Mary in AZ
I vote for Gus Gus, like the little mouse from Cinderella. It takes the name Gus, which I love, and makes it twice as cute!ReplyDelete
- Anonymous8/16/2010 2:53 PM
I swear Gus has some zebra in his lineage. Love those stripes! And what a face!! I'm ecstatic that he gets to stay "home."ReplyDelete
Gregory. A handsome boy like that deserves to be named after Gregory Peck. Just look at those brown eyes.ReplyDelete
- La Finca Del Sur(Bronx's 1st women-of-color urban farm("una finca urbana encabezada por mujeres de razas diversas") and supporters8/16/2010 5:57 PM
Ha! You've already aptly named him, and it's in the title of your post! "Gee," which also happens to be a phonetic play on the letter "G." I think it it works out. If not, I second Glee, because he seems to spread that wherever he goes! What a cutie!ReplyDelete
- cindy8/16/2010 7:08 PM
I think you should name him Gumption and you can call him Gump (like Forrest) for short! So cute!ReplyDelete
- Anonymous8/17/2010 7:46 AM
Gams is cute but how about Geoffrey?ReplyDelete
How about Grayson? I also think Gomer would be cute (and very country). George & Gilligan are interesting names too. Grover, maybe. Naw, Gomer is better.ReplyDelete
He's got beautiful markings!
how about the hip baby name grayer. or grayson. gibson, gerald. gerome glenn?ReplyDelete
Galileo, cause he's a star.ReplyDelete
- Lauren8/19/2010 12:13 AM
grommet could be goodReplyDelete
My dad's name is Gary Glenn, either of which would work :)ReplyDelete
How about Gryffin? Short for Gryffindor? :)ReplyDelete
I think he looks like a Gryffin. Or a Griffin. Ooh or Grover!
Gussalicious. Or Goonberry.ReplyDelete
- sirje8/21/2010 3:42 AM
Gus is a good name, but also thought of Gilly. It has a little bit of an Australian flavor to it. Some have suggested Gil, or Giles, but not Gilly.ReplyDelete
Have read your blog for many years, basically have not commented, was very sad about all the hard times this summer, hope fall is a better season.
That's it! Susan, I want to come live on your farm, snorgle baby donkies oh and help with the chores too!!ReplyDelete
December 2015 update: Hi! For some reason I can't figure out, Blogger hasn't been letting me leave comments on my own blog (!) for the last several months, so I've been unable to respond to your comments and questions. My apologies for any inconvenience! You're always welcome to email me: farmgirlfare AT gmail DOT com.
Hi! Thanks for visiting Farmgirl Fare and taking the time to write. While I'm not always able to reply to every comment, I receive and enjoy reading them all.
Your feedback is greatly appreciated, and I especially love hearing about your experiences with my recipes. Comments on older posts are always welcome!
Please note that I moderate comments, so if I'm away from the computer it may be a while before yours appears.
I try my best to answer all questions, though sometimes it takes me a few days. And sometimes, I'm sorry to say, they fall through the cracks, and for that I sincerely apologize.
I look forward to hearing from you and hope you enjoy your e-visits to our farm!


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Calls from 215-287-2872 have resulted in 1 reports by users. This is considered a low number of reports. The earliest of these reports was in January 2017, and the latest was in January 2017. The most common descriptions of calls from 215-287-2872 given by users are no answer calls (100% of reports), followed by scam calls (100% of reports). Moreover, 100% of users share that these calls are unwanted. Details about when 215-287-2872 has made calls that have resulted in reports appear in the chart to the right or bottom of this description.
Based on our review, the caller identity for 215-287-2872 is "Student loan SCAM", and the location they are calling from is Philadelphia Zone 2, Pennsylvania, USA. Most numbers in this caller's area code are in US Eastern time, where the time is currently 8:52:47 AM on December 10, 2023. The telco provider for 215-287-2872 is Cellco Partnership Dba Verizon Wireless - Pa. The 215 area code used by this caller was assigned on January 1, 1947 and went into service on January 1, 1947. This area code is considered a general purpose code. The area code is an overlay, and is part of the 215/267/445 complex. Furthermore, the 215 area code is assignable, is assigned, and is not reserved.
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RPi Advanced Setup
Getting Started:
Buying Guide - for advice on buying the Raspberry Pi.
SD Card Setup - for information on how to prepare the SD Card used to boot your Raspberry Pi.
Basic Setup - for help with buying / selecting other hardware and setting it up.
Beginners Guide - you are up and running, now what can you do?
Latest RPi 4 Topics - Recent topics on Raspberry Pi 4 and the Pi OS
Advanced Setup - for more extensive information on setting up.
Trouble Shooting - some things to check if things don't work as expected.
WARNING: This page is not suitable for the average user. Information in this page is for experienced hackers only.
This page is a community work in progress in preparation for the first users. If something doesn't work or isn't covered in these guides, please feel free to ask on the Forum. But before you ask there, make sure you read the FAQs.
This page is based on BeagleBoardBeginners so the serial port info is applicable only under explained circumstances. Also, many Raspberry Pi users will buy pre-programmed SD cards and can skip to reading RPi Hardware Basic Setup. We expect that once Raspberry Pi boards become generally available helpful volunteers will update this page to match Raspberry Pi completely or point to better information elsewhere.
This page in a major work in progress!
Finding hardware and setting up
Main article: see RPi Hardware Basic Setup
You'll need to copy an image to a suitable SD card (or make your own image). You'll also need a USB keyboard, TV/Monitor (with HDMI/DVI/Composite/SCART input), and power supply (USB charger or a USB port from a powered USB Hub or another computer).
You'll likely also want a USB mouse, a case, and a USB Hub (a necessity for Model A). A powered USB Hub will reduce the demand on the RPi. To connect to the Internet, you'll need either an Ethernet/LAN cable (Model B) or a USB WiFi adaptor (either model). See RPi VerifiedPeripherals for more information on supported peripherals.
All this basic verified hardware is available from both Pi Hut's Raspberry Pi Store and ModMyPi's Raspberry Pi Shop
When setting up, it is advisable to connect the power after everything else is ready. See RPi_Hardware_Basic_Setup#Connecting_Together.
Serial connection
For help setting up a serial connection with the Raspberry Pi, see RPi_Serial_Connection.
Advanced SD card setup
Now we want to use an SD card to install some GNU/Linux distro in it and get more space for our stuff. You can use either an SD or SDHC card. In the latter case of course take care that your PC card reader also supports SDHC. Be aware that you are not dealing with an x86 processor, but instead a completely different architecture called ARM, so don't forget to install the ARM port for the distro you are planning to use.
Our first step will be the formatting of the SD card.
Formatting the SD card via the mkcard.txt script
- Download mkcard.txt from http://downloads.angstrom-distribution.org/demo/beaglebone/mkcard.txt
$ chmod +x mkcard.txt
$ ./mkcard.txt /dev/sdX, Where X is the letter of the card. You can find this by inserting your card and then running
dmesg | tail. You should see the messages about the device being mounted in the log. Mine mounts as sdc.
Once run, your card should be formatted.
Formatting the SD card via fdisk "Expert mode"
First, lets clear the partition table:
================================================================================ $ sudo fdisk /dev/sdb Command (m for help): o Building a new DOS disklabel. Changes will remain in memory only, until you decide to write them. After that, of course, the previous content won't be recoverable. Warning: invalid flag 0x0000 of partition table 4 will be corrected by w(rite) ================================================================================
Print card info:
================================================================================ Command (m for help): p Disk /dev/sdb: 128 MB, 128450560 bytes .... ================================================================================
Note card size in bytes. Needed later below.
Then go into "Expert mode":
================================================================================ Command (m for help): x ================================================================================
Now we want to set the geometry to 255 heads, 63 sectors and calculate the number of cylinders required for the particular SD/MMC card:
================================================================================ Expert command (m for help): h Number of heads (1-256, default 4): 255 Expert command (m for help): s Number of sectors (1-63, default 62): 63 Warning: setting sector offset for DOS compatiblity ================================================================================
NOTE: Be especially careful in the next step. First calculate the number of cylinders as follows:
- B = Card size in bytes (you got it before, in the second step when you printed the info out)
- C = Number of cylinders
When you get the number, you round it DOWN. Thus, if you got 108.8 you'll be using 108 cylinders.
================================================================================ Expert command (m for help): c Number of cylinders (1-1048576, default 1011): 15 ================================================================================
In this case 128MB card is used (reported as 128450560 bytes by fdisk above), thus 128450560 / 255 / 63 / 512 = 15.6 rounded down to 15 cylinders. Numbers there are 255 heads, 63 sectors, 512 bytes per sector.
So far so good, now we want to create two partitions. One for the boot image, one for our distro.
Create the FAT32 partition for booting and transferring files from Windows. Mark it as bootable.
================================================================================ Expert command (m for help): r Command (m for help): n Command action e extended p primary partition (1-4) p Partition number (1-4): 1 First cylinder (1-245, default 1): (press Enter) Using default value 1 Last cylinder or +size or +sizeM or +sizeK (1-245, default 245): +50 Command (m for help): t Selected partition 1 Hex code (type L to list codes): c Changed system type of partition 1 to c (W95 FAT32 (LBA)) Command (m for help): a Partition number (1-4): 1 ================================================================================
Create the Linux partition for the root file system.
================================================================================ Command (m for help): n Command action e extended p primary partition (1-4) p Partition number (1-4): 2 First cylinder (52-245, default 52): (press Enter) Using default value 52 Last cylinder or +size or +sizeM or +sizeK (52-245, default 245):(press Enter) Using default value 245 ================================================================================
Print and save the new partition records.
================================================================================ Command (m for help): p Disk /dev/sdc: 2021 MB, 2021654528 bytes 255 heads, 63 sectors/track, 245 cylinders Units = cylinders of 16065 * 512 = 8225280 bytes Device Boot Start End Blocks Id System /dev/sdc1 * 1 51 409626 c W95 FAT32 (LBA) /dev/sdc2 52 245 1558305 83 Linux Command (m for help): w The partition table has been altered! Calling ioctl() to re-read partition table. WARNING: Re-reading the partition table failed with error 16: Device or resource busy. The kernel still uses the old table. The new table will be used at the next reboot. WARNING: If you have created or modified any DOS 6.x partitions, please see the fdisk manual page for additional information. Syncing disks. ================================================================================
Now we've got both partitions, next step is formatting them.
NOTE: If the partitions (/dev/sdc1 and /dev/sdc2) does not exist, you should unplug the card and plug it back in. Linux will now be able to detect the new partitions.
================================================================================ $ sudo mkfs.msdos -F 32 /dev/sdc1 -n LABEL mkfs.msdos 2.11 (12 Mar 2005) $ sudo mkfs.ext3 /dev/sdc2 mke2fs 1.40-WIP (14-Nov-2006) Filesystem label= OS type: Linux Block size=4096 (log=2) Fragment size=4096 (log=2) 195072 inodes, 389576 blocks 19478 blocks (5.00%) reserved for the super user First data block=0 Maximum filesystem blocks=402653184 12 block groups 32768 blocks per group, 32768 fragments per group 16256 inodes per group Superblock backups stored on blocks: 32768, 98304, 163840, 229376, 294912 Writing inode tables: done Creating journal (8192 blocks): done Writing superblocks and filesystem accounting information: ================================================================================
All done!
NOTE: For convenience, you can add the -L option to the mkfs.ext3 command to assign a volume label to the new ext3 filesystem. If you do that, the new (automatic) mount point under /media when you insert that SD card into some Linux hosts will be based on that label. If there's no label, the new mount point will most likely be a long hex string, so assigning a label makes manual mounting on the host more convenient.
Setting up the boot partition
The boot partition must contain the following files, get them from one of the official images:(bootable/fat32 partition)
- bootcode.bin : 2nd stage bootloader, starts with SDRAM disabled
loader.bin : 3rd stage bootloader, starts with SDRAM enabled
- start.elf: The GPU binary firmware image, provided by the foundation.
- kernel.img: The OS kernel to load on the ARM processor. Normally this is Linux - see instructions for compiling a kernel.
- cmdline.txt: Parameters passed to the kernel on boot.
Optional files:
- config.txt: A configuration file read by the GPU. Use this to override set the video mode, alter system clock speeds, voltages, etc.
- vlls directory: Additional GPU code, e.g. extra codecs. Not present in the initial release.
Additional files supplied by the foundation
These files are also present on the SD card images supplied by the foundation.
Additional kernels. Rename over kernel.img to use them (ensure you have a backup of the original kernel.img first!):
- kernel_emergency.img : kernel with busybox rootfs. You can use this to repair the main linux partition using e2fsck if the linux partition gets corrupted.
Before the introduction of the 512MB Raspberry PI additional GPU firmware images (start.elf files) were delivered, to be copied over start.elf to use them:
the file called start.elf actually determines how much of the available 256MB of memory is assigned to the GPU, but previously each start.elf file gave a fixed split size. The other splits were simply very similar files with a different filename, which were copied over the one called start.elf that was actually to be used, the others had names like arm192_start.elf and such.
- arm128_start.elf : 128M ARM, 128M GPU split (use this for heavy 3D work, possibly also required for some video decoding)
- arm192_start.elf : 192M ARM, 64M GPU split (this is the default)
- arm224_start.elf : 224M ARM, 32M GPU split (use this for Linux only with no 3D or video processing. Its enough for the 1080p framebuffer, but not much else)
- arm240_start.elf : 240M ARM, 16M GPU split (use this for headless mode only. It is enough to boot the system, but you can not use video at all.)
Note that actually there is no "default" split, the nature of the software determines what is the most suitable split. So a "distro" that is very heavy multimedia oriented will normally use the 128/128MB split as the GPU needs a lot of RAM, but a generic desktop distro will probably use the 64/192 MB split, and a game that doesn't use the GPU will probably use the 32/224MB split.
However for a situation where there are two memory sizes (256 and 512) this isn't a very smart system. For example the maximum GPU memory spit of 256MB /2 = 128 MB would in the past give the CPU 128 MB, and the GPU also 128 MB, but when you use that memory split on a 512 MB PI it would stil give 128 MB to the CPU, and the rest, a whopping 384 MB to the GPU, which couldn't do anything with it.
So the RPF changed the firmware so that a single start.elf you now can give the GPU exactly the amount you want, in chunks of 16MB, with 16MB as minimum, and 128MB as maximum.
The new syntax is to use:
gpu_mem=(number of megabytes for the GPU)
So for example putting
will give the GPU 64 MB and whatever the rest is (either 192 or 448 MB) to the ARM CPU.
Finally booting GNU/Linux
Important steps
<To be completed>
Setting up for remote access / headless operation
If you're anything like me (lazy, with a limited number of monitors), you'll want to get your Raspberry Pi set up for remote access as soon as possible. Luckily, this is easy. These instructions assume you're using the official Debian distribution for the Raspberry Pi. Steps 0 & 1 are based on information from Steve Smith.
- Step 0. Before you set up SSH, you might want to change the default password on the Raspberry Pi, especially if it'll end up Internet-facing. Do this on the Raspberry Pi's console with the following command:
- Step 1: Enable SSH with the following command:
sudo mv /boot/boot_enable_ssh.rc /boot/boot.rcThis will enable sshd on the next boot. Restart the Raspberry Pi. On reboot, you should see a line like the following:
Starting OpenBSD Secure Shell server: sshdnear the end of the boot sequence. This indicates that sshd is enabled, and you should be able to ssh into the Raspberry Pi. You'll need the Raspberry Pi's IP address to do that; get that at the Raspberry Pi's console with:
ip addrYou may also find it useful to copy an SSH key to the Raspberry Pi so you don't need to enter a password each time you connect. To do that, first check if you've already got a public ssh keyfile:
ls ~/.ssh/id_rsa.pubIf you haven't, you can generate one with:
ssh-keygen -t rsa -C "email@example.com"Finally, copy the keyfile to ~/.ssh/authorized_keys on the Raspberry Pi (there's a few different ways to do this, I used Transmit [1] to copy it over SFTP, since I'm a Mac user. Windows users have WinSCP [2], and Linux users probably already know how to do it ;) ). This file contains all of the keys authorised to connect to the Raspberry Pi, so it will probably be blank or non-existent on a new Raspberry Pi. If so, just copy id_rsa.pub to this location. If it already exists, add the key from id_rsa.pub to the end of the file.
- Step 2: IP address config. If your Raspberry Pi is going to be always-on, or your network is set up in a such a way that devices always get the same IP address, you can skip the step. However, if your Raspberry Pi's IP address is likely to change frequently (say, for instance, you're just powering it up every so often to play, and your network assigns IP addresses first-come first-served {like most home routers), it's a good idea to set up a consistent network address for your Raspberry Pi. There are two ways to do this: The quick (but brittle) way and the more flexible way.
- The quick way: Assign a static IP address to your Raspberry Pi. This is simple, but runs the risk of clashing IP addresses with other devices on your network since your Raspberry Pi's address will no longer be managed by DHCP. I haven't tried this myself, but here's some instructions from Andrew Munsell. He's using 192.168.1.222 for his Raspberry Pi, since that's outside the range assigned by his router. Change this address to whatever suits.
You can do this in Debian Squeeze on the Raspberry Pi by modifying the /etc/network/interfaces file. I removed the original iface eth0 line and replaced it with the following: iface eth0 inet static address 192.168.1.222 netmask 255.255.255.0 gateway 192.168.1.1On reboot, your Raspberry Pi should now be using the static address specified in /etc/network/interfaces.
- The flexible way: Set up avahi / zeroconf. Zeroconf is 'a set of techniques that automatically creates a usable Internet Protocol (IP) network without manual operator intervention or special configuration servers.'[3]. Avahi is an implementation of zeroconf which 'ships with most Linux and *BSD distributions' [4], but not the Raspberry Pi's Debian distribution. Zeroconf will be familiar to Apple users as Bonjour and is pretty clever tech which means that things Just Work when sharing stuff across computers on a network. In this context, it means that once we've set it up on the Raspberry Pi, we'll be able to address it as:
raspberrypi.localregardless of what IP address it's been assigned on your local network. This is handy if its IP address is likely to change regularly, and even means we'll continue to be able to address it if we're on a different network (say, shuffling between home and work networks).
Information in this section largely gathered from 4dc5.
- The quick way: Assign a static IP address to your Raspberry Pi. This is simple, but runs the risk of clashing IP addresses with other devices on your network since your Raspberry Pi's address will no longer be managed by DHCP. I haven't tried this myself, but here's some instructions from Andrew Munsell. He's using 192.168.1.222 for his Raspberry Pi, since that's outside the range assigned by his router. Change this address to whatever suits.
- Install avahi with the following commands on the Raspberry Pi:
sudo apt-get install avahi-daemonand then on older Debian installs:
sudo update-rc.d avahi-daemon defaultsor on newer Raspbian installs:
sudo insserv avahi-daemon(if in doubt, you're probably on the newer one).
- Create a configfile for Avahi at /etc/avahi/services/multiple.service. I did this with the following command:
sudo pico /etc/avahi/services/multiple.serviceThe contents of this file should be something like the following, courtesy of aXon on the Rasperry Pi forums:
<?xml version="1.0" standalone='no'?> <!DOCTYPE service-group SYSTEM "avahi-service.dtd"> <service-group> <name replace-wildcards="yes">%h</name> <service> <type>_device-info._tcp</type> <port>0</port> <txt-record>model=RackMac</txt-record> </service> <service> <type>_ssh._tcp</type> <port>22</port> </service> </service-group>
- Apply the new configuration with:
sudo /etc/init.d/avahi-daemon restartThe Raspberry Pi should now be addressable from other machines as raspberrypi.local, for example:
ssh firstname.lastname@example.com
- Get Windows to play nice with avahi
If you've done the first steps correctly and you open up PuTTY and you try to address your Raspberry Pi as raspberrypi.local; it will tell you:
This happens for a very good reason: your Windows PC can't interpret the UDP-datagrams avahi sends and most firewalls don't even allow them to get read. So you'll have to do a couple of things extra to get it working.
- Get Bonjour for Windows
http://support.apple.com/kb/DL999 Just install it, the quick next next next next procedure will suffice. Now your computer is able to interpret the UDP datagrams which are multicasted by the Raspberry Pi. But we're not out of the woods just yet; if you try to ping to your Raspberry Pi:
C:\Windows\System32>ping raspberrypi.local Ping-request cannot find host raspberrypi.local. Check the name and try again.
- Tell your firewall: trust me, I'm an engineer.
Stereotypically, the firewall forbids us to have some fun. First of all, the 5353 UDP port is blocked on most firewalls, so you have to add an exception for it. Also, you'll have to grant Internet access to the mDNSresponder.exe. This way, whenever your computer tries to connect with a host *.local, mDNS sends a multicast over the local subnet to ask whether anyone calls himself *.local. If mDNS isn't granted network access, nothing gets multicasted and nobody answers the phone.
Note: If you have the McAfee firewall, you'll also have to enable UDP control. If it isn't enabled, all UDP datagrams are ignored.
- Enjoy the pleasure of typing raspberrypi.local in PuTTY
After these steps, you should be able to ping to raspberrypi.local and even address it that way in PuTTY. YMMV, if you're still having troubles at this point, try to ping to raspberrypi.local with the firewall turned off. If it works: hey presto, you've got your culprit, and you can start an educated Google search.
--Live long and geeky 17:14, 17 November 2012 (UTC)
Software development/proving
A supported platform for the Raspberry is Qt, which is already being worked on. C/C++ is supported through a gcc cross-compiling toolchain. On Debian/Ubuntu systems, the packages gcc-4.6-arm-linux-gnueabi and g++-4.6-arm-linux-gnueabi provide suitable compilers. For other build platforms, Chris has good instructions for building a cross-compiler - this should also work in a Cygwin environment on Windows. MinGW may also be supported.
Python is being pushed forward by the foundation. (Status ??)
After compiling, using QEMU and a Linux VM would be one way of testing your apps (this also works on Windows). Search the forum for the ready-made ARM images.
The choice of programming languages, IDEs and other tools on the R-Pi is only determined by:
1) The operating system compatibility (at the moment the specific Linux distro used)
2) The status of the respective ARM package repositories and their binary compatibility
3) The possibilty to build other software + its dependencies for the R-Pi from sources (depends on C cross-compiler ???)
What kind of software development and testing loop has been proven effective please (from someone who's been there and done it)?
For me (and others, hopefully) that would be very useful.
Sample setup scripts to run after a fresh Raspbian install
Further reading
The main Raspberry Pi resources are:
- Raspberry Pi Foundation-maintained Raspberry Pi home
- Raspberry Pi Foundation-maintained Raspberry Pi Forum
- Community-maintained eLinux wiki (see wiki article overview for a list of existing articles)
An alternative startup guide for beginners can be found on h2g2: Introducing the Raspberry Pi
For more guides and projects involving the Raspberry Pi, see RPi Projects.
Thanks to
- Nabax, _vlad, jkridner, ds2 and the other BeagleBoard wiki contributors on elinux.org for an excellent BeagleBoardBeginners resource, which we used as the template for this page.


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Fall 2021 and Spring 2022 Analysis Seminars: Difference between revisions
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Abstract: We prove that two smooth families of 2-connected domains in the complex plane are smoothly equivalent if they are equivalent under a possibly discontinuous family of biholomorphisms. We construct two smooth families of smoothly bounded domains in C^n for n>=1 that are equivalent under discontinuous families of biholomorphisms but not under any continuous family of biholomorphisms. Finally, we give sufficient conditions for the smooth equivalence of two smooth families of domains. This is joint work with Hervé Gaussier.
Abstract: We prove that two smooth families of 2-connected domains in the complex plane are smoothly equivalent if they are equivalent under a possibly discontinuous family of biholomorphisms. We construct two smooth families of smoothly bounded domains in C^n for n>=1 that are equivalent under discontinuous families of biholomorphisms but not under any continuous family of biholomorphisms. Finally, we give sufficient conditions for the smooth equivalence of two smooth families of domains. This is joint work with Hervé Gaussier.
[[Blank Analysis Seminar Template]]
[[Blank Analysis Seminar Template]]
Revision as of 19:20, 25 April 2018
Analysis Seminar
The seminar will meet Tuesdays, 4:00 p.m. in VV B139, unless otherwise indicated.
If you wish to invite a speaker please contact Betsy at stovall(at)math
Previous Analysis seminars
2017-2018 Analysis Seminar Schedule
|September 8 in B239 (Colloquium)
|Tess Anderson
|UW Madison
|A Spherical Maximal Function along the Primes
|September 19
|Brian Street
|UW Madison
|Convenient Coordinates
|September 26
|Hiroyoshi Mitake
|Hiroshima University
|Derivation of multi-layered interface system and its application
|October 3
|Joris Roos
|UW Madison
|A polynomial Roth theorem on the real line
|October 10
|Michael Greenblatt
|UI Chicago
|Maximal averages and Radon transforms for two-dimensional hypersurfaces
|October 17
|David Beltran
|Basque Center of Applied Mathematics
|Fefferman-Stein inequalities
|Wednesday, October 18, 4:00 p.m. in B131
|Jonathan Hickman
|University of Chicago
|Factorising X^n
|October 24
|Xiaochun Li
|Recent progress on the pointwise convergence problems of Schroedinger equations
|Thursday, October 26, 4:30 p.m. in B139
|Fedor Nazarov
|Kent State University
|The Lerner-Ombrosi-Perez bound in the Muckenhoupt Wheeden conjecture is sharp
|Sergey, Andreas
|Friday, October 27, 4:00 p.m. in B239
|Stefanie Petermichl
|University of Toulouse
|Higher order Journé commutators
|Betsy, Andreas
|Wednesday, November 1, 4:00 p.m. in B239 (Colloquium)
|Shaoming Guo
|Indiana University
|Parsell-Vinogradov systems in higher dimensions
|November 14
|Naser Talebizadeh Sardari
|UW Madison
|Quadratic forms and the semiclassical eigenfunction hypothesis
|November 28
|Xianghong Chen
|UW Milwaukee
|Some transfer operators on the circle with trigonometric weights
|Monday, December 4, 4:00, B139
|Bartosz Langowski and Tomasz Szarek
|Institute of Mathematics, Polish Academy of Sciences
|Discrete Harmonic Analysis in the Non-Commutative Setting
|Wednesday, December 13, 4:00, B239 (Colloquium)
|Bobby Wilson
|Projections in Banach Spaces and Harmonic Analysis
|Monday, February 5, 3:00-3:50, B341 (PDE-GA seminar)
|Andreas Seeger
|Singular integrals and a problem on mixing flows
|February 6
|Dong Dong
|Hibert transforms in a 3 by 3 matrix and applications in number theory
|February 13
|Sergey Denisov
|UW Madison
|Spectral Szegő theorem on the real line
|February 20
|Ruixiang Zhang
|IAS (Princeton)
|The (Euclidean) Fractal Uncertainty Principle
|Betsy, Jordan, Andreas
|February 27
|Detlef Müller
|University of Kiel
|On Fourier restriction for a non-quadratic hyperbolic surface
|Betsy, Andreas
|Wednesday, March 7, 4:00 p.m.
|Winfried Sickel
|Friedrich-Schiller-Universität Jena
|On the regularity of compositions of functions
|March 20
|Betsy Stovall
|Two endpoint bounds via inverse problems
|April 10
|Martina Neuman
|UC Berkeley
|Gowers-Host-Kra norms and Gowers structure on Euclidean spaces
|Friday, April 13, 4:00 p.m. (Colloquium, 911 VV)
|Jill Pipher
|Mathematical ideas in cryptography
|April 17
|April 24
|Lenka Slavíková
|University of Missouri
|[math]\displaystyle{ L^2 \times L^2 \to L^1 }[/math] boundedness criteria
|Betsy, Andreas
|May 1
|Xianghong Gong
|Smooth equivalence of deformations of domains in complex euclidean spaces
|May 7 in B223
|Ebru Toprak
|Dispersive estimates for massive Dirac equations
|May 15
|Gennady Uraltsev
|Andreas, Betsy
|May 16-18, Workshop in Fourier Analysis
|Betsy, Andreas
Brian Street
Title: Convenient Coordinates
Abstract: We discuss the method of picking a convenient coordinate system adapted to vector fields. Let X_1,...,X_q be either real or complex C^1 vector fields. We discuss the question of when there is a coordinate system in which the vector fields are smoother (e.g., C^m, or C^\infty, or real analytic). By answering this in a quantitative way, we obtain coordinate charts which can be used as generalized scaling maps. When the vector fields are real this is joint work with Stovall, and continues in the line of quantitative sub-Riemannian geometry initiated by Nagel, Stein, and Wainger. When the vector fields are complex one obtains a geometry with more structure which can be thought of as "sub-Hermitian".
Hiroyoshi Mitake
Title: Derivation of multi-layered interface system and its application
Abstract: In this talk, I will propose a multi-layered interface system which can be formally derived by the singular limit of the weakly coupled system of the Allen-Cahn equation. By using the level set approach, this system can be written as a quasi-monotone degenerate parabolic system. We give results of the well-posedness of viscosity solutions, and study the singularity of each layers. This is a joint work with H. Ninomiya, K. Todoroki.
Joris Roos
Title: A polynomial Roth theorem on the real line
Abstract: For a polynomial P of degree greater than one, we show the existence of patterns of the form (x,x+t,x+P(t)) with a gap estimate on t in positive density subsets of the reals. This is an extension of an earlier result of Bourgain. Our proof is a combination of Bourgain's approach and more recent methods that were originally developed for the study of the bilinear Hilbert transform along curves. This talk is based on a joint work with Polona Durcik and Shaoming Guo.
Michael Greenblatt
Title: Maximal averages and Radon transforms for two-dimensional hypersurfaces
Abstract: A general local result concerning L^p boundedness of maximal averages over 2D hypersurfaces is described, where p > 2. The surfaces are allowed to have either the traditional smooth density function or a singularity growing as |(x,y)|^{-t} for some 0 < t < 2. This result is a generalization of a theorem of Ikromov, Kempe, and Mueller. Similar methods can be used to show sharp L^p to L^p_a Sobolev estimates for associated Radon transform operators when p is in a certain interval containing 2.
David Beltran
Title: Fefferman Stein Inequalities
Abstract: Given an operator T, we focus on obtaining two-weighted inequalities in which the weights are related via certain maximal function. These inequalites, which originated in work of Fefferman and Stein, have been established in an optimal way for different classical operators in Harmonic Analysis. In this talk, we survey some classical results and we present some recent Fefferman-Stein inequalities for pseudodifferential operators and for the solution operators to dispersive equations.
Jonathan Hickman
Title: Factorising X^n.
Question: how many ways can the polynomial $X^n$ be factorised as a product of linear factors? Answer: it depends on the ring... In this talk I will describe joint work with Jim Wright investigating certain exponential sum estimates over rings of integers modulo N. This theory serves as a discrete analogue of the (euclidean) Fourier restriction problem, a central question in contemporary harmonic analysis. In particular, as part of this study, the question of counting the number of factorisations of polynomials over such rings naturally arises. I will describe how these number-theoretic considerations can themselves be approached via methods from harmonic analysis.
Xiaochun Li
Title: Recent progress on the pointwise convergence problems of Schrodinger equations
Abstract: Recently, Guth, Du and I solved the pointwise convergence problem of Schrodinger equations in two-dimensional case. We proved that the solution to free Schrodinger equation in R^2 converges to its initial data, provided the initial data belongs to H^s for s larger than 1/3. This result is sharp, up to the end point, due to Bourgain's example. The proof relies on the polynomial partitioning method and the decoupling method. In addition, the pointwise convergence problem is closely related to Fourier restriction conjecture.
Fedor Nazarov
Title: The Lerner-Ombrosi-Perez bound in the Muckenhoupt-Wheeden conjecture is sharp.
Abstract: We show that the upper bound $[w]_{A_1}\log (e+[w]_{A_1})$ for the norm of the Hilbert transform on the line as an operator from $L^1(w)$ to $L^{1,\infty}(w)$ cannot be improved in general. This is a joint work with Andrei Lerner and Sheldy Ombrosi.
Stefanie Petermichl
Title: Higher order Journé commutators
Abstract: We consider questions that stem from operator theory via Hankel and Toeplitz forms and target (weak) factorisation of Hardy spaces. In more basic terms, let us consider a function on the unit circle in its Fourier representation. Let P_+ denote the projection onto non-negative and P_- onto negative frequencies. Let b denote multiplication by the symbol function b. It is a classical theorem by Nehari that the composed operator P_+ b P_- is bounded on L^2 if and only if b is in an appropriate space of functions of bounded mean oscillation. The necessity makes use of a classical factorisation theorem of complex function theory on the disk. This type of question can be reformulated in terms of commutators [b,H]=bH-Hb with the Hilbert transform H=P_+ - P_- . Whenever factorisation is absent, such as in the real variable setting, in the multi-parameter setting or other, these classifications can be very difficult.
Such lines were begun by Coifman, Rochberg, Weiss (real variables) and by Cotlar, Ferguson, Sadosky (multi-parameter) of characterisation of spaces of bounded mean oscillation via L^p boundedness of commutators. We present here an endpoint to this theory, bringing all such characterisation results under one roof.
The tools used go deep into modern advances in dyadic harmonic analysis, while preserving the Ansatz from classical operator theory.
Shaoming Guo
Title: Parsell-Vinogradov systems in higher dimensions
Abstract: I will present a few results on counting the numbers of integer solutions of Parsell-Vinogradov systems in higher dimensions. Applications to Waring's problem and to the problem of counting rational linear subspaces lying on certain hyper-surface will be discussed. Joint works with Jean Bourgain, Ciprian Demeter and Ruixiang Zhang.
Naser Talebizadeh Sardari
Title: Quadratic forms and the semiclassical eigenfunction hypothesis
Abstract: Let [math]\displaystyle{ Q(X) }[/math] be any integral primitive positive definite quadratic form in [math]\displaystyle{ k }[/math] variables, where [math]\displaystyle{ k\geq4 }[/math], and discriminant [math]\displaystyle{ D }[/math]. For any integer [math]\displaystyle{ n }[/math], we give an upper bound on the number of integral solutions of [math]\displaystyle{ Q(X)=n }[/math] in terms of [math]\displaystyle{ n }[/math], [math]\displaystyle{ k }[/math], and [math]\displaystyle{ D }[/math]. As a corollary, we prove a conjecture of Lester and Rudnick on the small scale equidistribution of almost all functions belonging to any orthonormal basis of a given eigenspace of the Laplacian on the flat torus [math]\displaystyle{ \mathbb{T}^d }[/math] for [math]\displaystyle{ d\geq 5 }[/math]. This conjecture is motivated by the work of Berry\cite{Berry, Michael} on semiclassical eigenfunction hypothesis.
Xianghong Chen
Title: Some transfer operators on the circle with trigonometric weights
Abstract: A transfer operator is an averaging operator over the preimages of a given map. Certain dynamical properties of the map can be studied through its associated transfer operator. In this talk we will introduce a class of weighted transfer operators associated to the Bernoulli maps on the circle (i.e. multiplication by a given integer, mod 1). We will illustrate how the spectral properties of these operators may depend on the specific weight chosen and demonstrate multiple phase transitions. We also present some results on evaluating the spectral radii and corresponding eigenfunctions of these operators, as well as their connections to Fourier analysis. This is joint work with Hans Volkmer.
Bobby Wilson
Title: Projections in Banach Spaces and Harmonic Analysis
Abstract: In this talk, we will discuss the measure theoretic principles of orthogonal projections that follow from the classical Besicovitch-Federer projection theorem. The Besicovitch-Federer projection theorem offers a characterization of rectifiability of one-dimensional sets in R^d by the size of their projections to lines. We will focus on the validity of analogues to the Besicovitch-Federer projection theorem with respect to such sets in general Banach spaces. In particular, we will show that the projection theorem is false when the Banach space is infinite-dimensional and discuss related applications to questions in Harmonic Analysis. This is joint work with Marianna Csornyei and David Bate.
Andreas Seeger
Title: Singular integrals and a problem on mixing flows
Abstract: The talk will be about results related to Bressan's mixing problem. We present an inequality for the change of a Bianchini semi-norm of characteristic functions under the flow generated by a divergence free time dependent vector field. The approach leads to a bilinear singular integral operator for which one proves bounds on Hardy spaces. This is joint work with Mahir Hadžić, Charles Smart and Brian Street.
Dong Dong
Title: Hibert transforms in a 3 by 3 matrix and applications in number theory
Abstract: This talk could interest both analysts and number theorists. I will first present 35 variants of Hilbert transforms, with a focus on their connections with ergodic theory, number theory, and combinatorics. Then I will show how to use Fourier analysis tools to reduce a number theory problem (Roth theorem) to an algebraic geometry problem: this joint work Li and Sawin fully answers a question of Bourgain and Chang about three-term polynomial progressions in subsets of finite fields. I guarantee that a second-year graduate student can understand at least 50% of the talk.
Sergey Denisov
Title: Spectral Szegő theorem on the real line
Abstract: For even measures on the real line, we give the criterion for the logarithmic integral to converge in terms of the corresponding De-Branges system (or Krein's string). The applications to probability (linear prediction for stationary Gaussian processes) will be explained. This is the joint result with R. Bessonov.
Ruixiang Zhang
Title: The (Euclidean) Fractal Uncertainty Principle
Abstract: On the real line, a version of the uncertainty principle says: If a nonzero function f has its Fourier support lying in B and |A||B| is much smaller than 1, then the L^2 norm of f on A cannot be close to the whole L^2 norm of f. Recently, Bourgain and Dyatlov proved a Fractal Uncertainty Principle (FUP) which has a similar statement. The difference is that in FUP the product of |A| and |B| can be much bigger, but A and B both have to be porous at many scales. We will introduce the theorem and then discuss some unusual features of its proof, most notably the application of the Beurling-Malliavin Theorem. In the original work the dependence on the dimensions of both fractals was ineffective. We will also discuss why we can overcome this ineffectivity (joint work with Long Jin).
Detlef Müller
Title: On Fourier restriction for a non-quadratic hyperbolic surface
Abstract: In contrast to what is known about Fourier restriction for elliptic surfaces, rather little is known about hyperbolic surfaces. Hitherto, basically only the quadric $z=xy$ had been studied successfully. In my talk, after giving some background on Fourier restriction, I shall report on recent joint work with S. Buschenhenke and A. Vargas on a cubic perturbation of this quadric. Our analysis reveals that the geometry of the problem changes drastically in the presence of a perturbation term, and that new techniques, compared to the elliptic case, are required to handle more general hyperbolic surfaces.
Winfried Sickel
Title: On the regularity of compositions of functions
Abstract: Let [math]\displaystyle{ E }[/math] denote a Banach space of locally integrable functions on [math]\displaystyle{ \mathbb{R} }[/math]. To each continuous function [math]\displaystyle{ f:\mathbb{R} \to \mathbb{R} }[/math] we associate the composition operator [math]\displaystyle{ T_f(g):= f\circ g }[/math], [math]\displaystyle{ g\in E }[/math]. The properties of [math]\displaystyle{ T_f }[/math] strongly depend on the chosen function space [math]\displaystyle{ E }[/math]. In my talk I will concentrate on Sobolev spaces [math]\displaystyle{ W^m_p }[/math] and Slobodeckij spaces [math]\displaystyle{ W^s_p }[/math]. The main aim will consist in giving a survey on necessary and sufficient conditions on [math]\displaystyle{ f }[/math] such that the composition operator maps such a space [math]\displaystyle{ E }[/math] into itself.
Martina Neuman
Title: Gowers-Host-Kra norms and Gowers structure on Euclidean spaces
Abstract: The investigation on Brascamp-Lieb data - their structure, their extremizability, their stability and regularity of their constants - has been an active one in Harmonic Analysis. In this talk, I'll present an example of a Brascamp-Lieb structure: a so-called Gowers structure on Euclidean spaces, together with the related Gowers-Host-Kra norms - these were originally tools in additive combinatorics context. I'll dissertate on what happens when a function nearly achieves its Gowers-Host-Kra norm in a Euclidean context - this can be seen as continuation of the work of Eisner-Tao - and a related stability result of the Gowers structure on Euclidean spaces.
Jill Pipher
Title: Mathematical ideas in cryptography
Abstract: This talk does not assume prior knowledge of public key crypto (PKC). I'll talk about the history of the subject and some current areas of research, including homomorphic encryption.
Lenka Slavíková
Title: [math]\displaystyle{ L^2 \times L^2 \to L^1 }[/math] boundedness criteria
Abstract: It is a consequence of Plancherel's identity that a linear multiplier operator associated with a function [math]\displaystyle{ m }[/math] is bounded from [math]\displaystyle{ L^2 }[/math] to itself if and only if [math]\displaystyle{ m }[/math] belongs to the space [math]\displaystyle{ L^\infty }[/math]. In this talk we will investigate the [math]\displaystyle{ L^2 \times L^2 \to L^1 }[/math] boundedness of bilinear multiplier operators which is as central in the bilinear theory as the [math]\displaystyle{ L^2 }[/math] boundedness is in the linear multiplier theory. We will present a sharp [math]\displaystyle{ L^2 \times L^2 \to L^1 }[/math] boundedness criterion for a class of bilinear operators associated with a multiplier given by a signed sum of dyadic dilations of a given function, in terms of the [math]\displaystyle{ L^q }[/math] integrability of this function; precisely we will show that boundedness holds if and only if [math]\displaystyle{ q\lt 4 }[/math]. We will then discuss applications of this result concerning bilinear rough singular integrals and bilinear dyadic spherical maximal functions. This is a joint work with L. Grafakos and D. He.
Xianghong Gong
Title: Smooth equivalence of deformations of domains in complex euclidean spaces
Abstract: We prove that two smooth families of 2-connected domains in the complex plane are smoothly equivalent if they are equivalent under a possibly discontinuous family of biholomorphisms. We construct two smooth families of smoothly bounded domains in C^n for n>=1 that are equivalent under discontinuous families of biholomorphisms but not under any continuous family of biholomorphisms. Finally, we give sufficient conditions for the smooth equivalence of two smooth families of domains. This is joint work with Hervé Gaussier.
Ebru Toprak
Title: Dispersive estimates for massive Dirac equations
Abstract: In this talk, I will cover some existing L^1 \rightarrow L^\infty dispersive estimates for the linear Schr\"odinger equation with potential and present a related study on the two and three dimensional massive Dirac equation. In two dimension, we show that the t^{-1} decay rate holds if the threshold energies are regular or if there are s-wave resonances at the threshold. We further show that, if the threshold energies are regular then a faster decay rate of t^{-1}(\log t)^{-2} is attained for large t, at the cost of logarithmic spatial weights, which is not the case for the free Dirac equation. In three dimension, we show that the solution operator is composed of a finite rank operator that decays at the rate t^{-1/2} plus a term that decays at the rate t^{-3/2}. This is a joint work with M.Burak Erdo\u{g}an and William Green.


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A normal spine, when viewed from behind appears straight. However, a spine affected by kyphosis shows evidence of a forward curvature of the back bones (vertebrae) in the upper back area, giving a "humpback" appearance.
Kyphosis is defined as a curvature of the spine measuring 40 degrees or greater on an x-ray (a diagnostic test which uses invisible electromagnetic energy beams to produce images of internal tissues, bones, and organs onto film). The normal spine can bend from 20 to 45 degrees of curvature in the upper back area. Kyphosis is a type of spinal deformity and should not be confused with poor posture.
What causes kyphosis?
Kyphosis can be congenital (present at birth), or due to acquired conditions that may include the following:
Kyphosis is more common in females than males.
Kyphosis is more common in females than males.
What are the symptoms of kyphosis?
The following are the most common symptoms of kyphosis. However, each individual may experience symptoms differently. Symptoms may include:
Back pain, pain down the legs, and changes in bowel and bladder habits are not commonly associated with kyphosis. A person experiencing these types of symptoms requires further medical evaluation by a physician.
The symptoms of kyphosis may resemble other spinal conditions or deformities, or may be a result of an injury or infection. Always consult your physician for a diagnosis.
How is kyphosis diagnosed?
The physician makes the diagnosis of kyphosis with a complete medical history, physical examination, and diagnostic tests. If the patient is a child, the physician obtains a complete prenatal and birth history of him/her and asks if other family members are known to have kyphosis. The physician also will ask about developmental milestones since some types of kyphosis can be associated with other neuromuscular disorders. Developmental delays may require further medical evaluation.
Diagnostic procedures may include the following:
Early detection of kyphosis is important for successful treatment. Pediatricians or family physicians, and even some school programs, routinely look for signs that kyphosis may be present.
Treatment of kyphosis:
Specific treatment for kyphosis will be determined by your physician based on:
The goal of treatment is to stop the progression of the curve and prevent deformity. According to the Scoliosis Research Society, treatment may include:


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Legal research news from an Ottawa law librarian
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As Michel de Montaigne would say, "Je vais au change indiscrètement et tumultuairement - mon style et mon esprit vont vagabondant de même" (Essais, III, 9, De la vanité): I go where my fancy leads me, but my fancy always leads back to the law
Neither the content nor the views contained in this blog represent the positions of my employer or of any association to which I belong. Any links to a news article, an academic study or another blog post should not be considered to indicate any form of endorsement on my part or on that of my institution. This is a purely personal blog for the purposes of sharing information about library issues and legal research.


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Or Call
18-Karat White gold Star Moon necklace
Our signature Galaxia collection features a wide spectrum of styles designed to intrigue anyone feigning interest in the Cosmos. Embellished with black and white diamonds, pearls and moonstones, this collection uses many of Earths stunning materials to reflect the galaxy surrounding us. As vast as the universe may be, all of us must remember that we are amongst the stars.
Made in the USA


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Retail - Autumn/Winter Essentials - Pink Peony - REGULAR SCALE
Regular price
All fabric is sold by the yard
The logo is there to protect the image and will not be printed on the fabric.
Fabric bases available:
Cotton lycra- great for patterns requiring 4 way stretch. This fabric has amazing rebound and is so soft. Bright and vivid colors!
• composition: 95% cotton 5% lycra (4 way stretch)
• weight: 240 gsm
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• composition: 100% cotton, with no stretch
• weight: 150 gsm
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• composition: 95% bamboo, 5% lycra
• weight: 220 gsm
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• composition: 92%polyester and 8% spandex
• weight: 230 gsm
Minky (single sided)- Soft and perfect for blankets
• composition: 100% polyester
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• composition: 95% polyester, 5% spandex
• weight: 380 gsm
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• composition: 86% polyester, 14% spandex
• weight: 230-240gsm
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Canvas- perfect for bags and accessories
• composition: 100% cotton canvas
• weight: 280gsm
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• composition: 95% cotton, 5% Lycra blend
• weight: 250gsm
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• composition:85% polyster, 15% spandex
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• composition: 95% polyester, 5% spandex
• weight: 240gsm
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• weight and size: 550gsm
Layaway: Currently we offer LAYBUY or SEZZLE. LAYBUY is split into two payments: half is paid at checkout along with a non-refundable 1.9% fee and the other half is automatically deducted from your account 1 month later. It is essential your account is set up properly. You must follow all steps in Paypal to ensure proper set up. SEZZLE splits your payments into 4 payments. Please do not use Laybuy on retail orders, instead, use sezzle.
Retail: orders will be processed within 7 business days. We take a short break on the weekends. Continuous yardage is also not guaranteed. If you must have continuous yardage, please contact us prior to check out to ensure we have the cut you need.
Combined Orders: At this time we are unable to combine orders into one shipment. Paypal rules prevent us from doing this. Please ensure your orders are correct before you check out. We are unable to change or alter orders once they have been submitted.
Flaws: We do our very best to look over the fabric to ensure you do not receive flawed fabric, however, accidents will occur. Should you receive fabric that is flawed or if you receive the incorrect fabric you MUST contact us within 7 days of receiving your fabric. Do not wash the fabric before you have contacted us. We will advise you on the appropriate action. Any fabric that has been washed will be non-returnable and non-refundable. Any flaws less than a dime in size will not be refunded. If you receive any flaws greater than a dime in size please contact us at email@example.com. Due to the custom nature and the preorder process we do not accept returns or exchange


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There's something you should know: Flood losses are not covered by your homeowners insurance policy. Floodwaters have the power to damage not only your home and sense of security, but also your financial future. How can you protect your most important investment in case of flooding?
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Scroll Stencils : Arabic Panel
FOR EXPEDITED SHIPPING... $40 extra will be added to your order. A Courier Service will be used and you will be able to track your order.
<< Back to Scroll Stencils
All designs are copyright of Stencil Kingdom.
Stencil Kingdom, Daisy Bank Farm, 51 High Street, Ipstones, Staffordshire, ST10 2LU
Tel: +44 (0)1538 266216 Email: firstname.lastname@example.com
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Do you want to order gold jewelry? Prices shown are approximative!
Contact us to receive an actual price before placing an order.
Do you want to order gold jewelry? Prices shown are approximative!
Contact us to receive an actual price before placing an order.
- Handmade Illuminati pendant - Gold or Silver;
- Pyramid pendant – Third eye;
- Custom made;
- Hand engraved;
- Purity varieties - Gold or Silver;
- Customizing options – write a message;
"Illuminati Pyramid Pendant - Third Eye Pendant" is made to order. It will be cast and modeled specifically for you as soon as you place an order. The manufacturing process and our special attention ensure that you will own a unique piece of jewelry. When you make an ordering this pendant, it will be entirely handmade specifically for you and your requirements.
The Illuminati pendant can be made of Sterling Silver 925, Gold-plated Sterling Silver or Oxidized Silver in any size. Also can be made of Solid Yellow, Rose or White Gold 10ct, 14ct and 18ct.
Can be engraved inside with text - optional.
About the pendant`s shipping, crafting time, dimensions, weight and other features, look at the "DETAILS" tab above ↑.
Here you can find other suggestions for Illuminati Pendants and All Seeing Eye Pendants
|Product Varieties
|Crafting origin
|Entirely Handmade
|Metal varieties
|Sterling Silver 925, Yellow Gold, White Gold
|Purity varieties
|925, 10ct, 14ct, 18ct, 24ct
|Approximate Weight
|10 grams (weight in silver; x1,2 in Gold 14ct; x1,3 in Gold 18ct)
|Size varieties
|~ 30 mm (write a message for custom)
|Shipping & Handling Time
|Crafting time
|~ 20 business days
|Standard shipping
|2-5 weeks (depends on destination and other factors that not depends on us)
|Express shipping
|DHL (1-4 business days, depends on destination). By default, all Gold Jewelry is shipped with DHL or equal post service WITH INCLUDED INSURANCE and it`s included in the price.