Hyperchaotic Intermittent Convection in a Magnetized Viscous Fluid
  We consider a low-dimensional model of convection in a horizontally magnetized layer of a viscous fluid heated from below. We analyze in detail the stability of hydromagnetic convection for a wide range of two control parameters. Namely, when changing the initially applied temperature difference or magnetic field strength, one can see transitions from regular to irregular long-term behavior of the system, switching between chaotic, periodic, and equilibrium asymptotic solutions. It is worth noting that owing to the induced magnetic field a transition to hyperchaotic dynamics is possible for some parameters of the model. We also reveal new features of the generalized Lorenz model, including both type I and III intermittency. 
Wieslaw M. Macek and Marek Strumik
nlin.CD astro-ph.SR physics.flu-dyn physics.plasm-ph physics.space-ph