磁場対流の解の分岐

概要

論文の詳細を見る
A chaotic attractor is numerically demonstrated by a system of nonlinear partial defferential equations (PDEs) of two-dimensional magnetoconvection in a Boussinesq fluid in a square cell, a Rayleigh-Benard convection in the case of the strong imposed vertical magnetic field. It was shown that a bifurcation structure of the magnetoconvection is considerably similar to the typical routes to chaos in a low-dimensional system close to the bifurcation point. The vertical magnetic field fluctuations were expelled from most of the strong convective region and concentrated at the lateral boundaries in the cell.
岐阜工業高等専門学校の論文
2007-03-01