The quasi-weak convergence in C [a, b] is studied and applied to the boundary-value problems in the nonlinear ordinary differential equations without the assumption of the continuity, compactness and convexity.
The quasi-weak convergence in C [a, b] is studied and applied to the boundary-value problems in the nonlinear ordinary differential equations without the assumption of the continuity, compactness and convexity.
摘要研究了连续函数空间中凹（凸）函数列的拟弱收敛性，并应用于没有连续性紧性和凹凸性假定的二阶常微分方程的边值问题。