许多求非线性系统的均衡解的问题都可以转化为寻找某个m增生映射的零点的问题.将利用非线性增生映射的性质,给出一类与p-Laplace算子方程相关的m增生映射的零点集的构造,其中2N/N+1〈P〈+∞且N≥1.
Most problems of finding equilibrium solution of nonlinear systems can be reduced to the cases of finding null point of m-accretive mappings. By using the properties of nonlinear accretive mappings, the null point set of m-accretive mapping related to p-Laplacian equation has been constructed, where 2N/N+1〈P〈+∞ and N≥1