研究了超导电性理论中一类具有齐次狄利克雷边值条件的反应扩散系统,并证明了系统的耗散性,解的渐近紧性和全局吸引子的存在性.
A mathematical model arising in the theory of superconductivity with diffusion subject to the ho- mogeneous Dirichlet boundary condition is considered. The dissipativity of the model in Lz (0)n is demonstrated, and the existence of the global attractor is established.