Bochner-Riesz空间估计生成的对称复矩阵稳定解

Stable Solution of Complex Symmetric Matrix Based on Bochner-Riesz Space Estimates

采用Bochner-Riesz矩阵构造对称复矩阵,根据极大熵准则,利用强度离散性微分边界方程不稳定的边界平衡点,动态描述Bochner-Riesz空间中多复变微分方程的线性初值解,用一种鲁棒非平衡的ELM方法,求解一类由Bochner-Riesz空间估计生成的对称复矩阵稳定解,提高系统的稳定性能。

Using Bochner-Riesz matrix to construct complex symmetric matrix, in the matrix to realize the block coding, us?ing the boundary equilibrium intensity discrete differential boundary equations are not stable, linear initial value of dynam?ic description in Bochner-Riesz space of several complex variables solution of differential equations, with a robust non ELM balance method, for solving a class of Bochner-Riesz space estimates generated by symmetry complex stable matrix solution, so as to improve the stability of system.