Investigations of the effects of random sampling patterns on the   stability of generalized sampling
  We investigate how the choice of spatial point process for generating random sampling patterns affects the numerical stability of non-uniform generalized sampling between Fourier bases and Daubechies scaling functions. Specifically, we consider binomial, Poisson and determinantal point processes and demonstrate that the more regular point patterns from the determinantal point process are superior. 
Robert Dahl Jacobsen and Jesper M{\o}ller and Morten Nielsen and   Morten Grud Rasmussen
stat.AP