关于一类非线性投入产出方程的拓扑度方法

BROUWER DEGREE METHODS ON A CLASS OF NONLINEAR INPUT-OUTPUT EQUATION

引入了一类非线性型(带约束)投入产出方程,并用Brouwer度理论和集值分析的方法加以处理,由此获得相应的可解性(即存在性与连续性)结果.

A kind of nonlinear type(with restriction)input-output equation was introduced and tackled by the Brouwer degree theory and set-valued analysis methods,from which the solvability(namely, existentiality and continuity)results were obtained.