摘要
This paper proves that the Ginzburg-Landan partial differential equation admits an inertial fractal set whose fractal dimension is finite. Purthermore, We produce an exponentially approximating Sequence of localizing compact fractal sets and a fractal structure of the attractor.
This paper proves that the Ginzburg-Landan partial differential equation admits an inertial fractal set whose fractal dimension is finite. Purthermore, We produce an exponentially approximating Sequence of localizing compact fractal sets and a fractal structure of the attractor.
