利用集值映象不动点存在性方法讨论当非线性函数g:[b,b+L]×Ω→R满足某些条件时,微分方程x′(t)+g(t,x(t))=0的解的存在性及解的性质等问题.
In this paper, by using a fixed point method of set-valued mapping, we discuss the differential equation x′ (t)+g(t,x(t)) = 0. The existence of solutions and their properties of this equation is obtained if the function g. [b,b+L] ×Ω →R satisfy certain conditions.