作者: CZESŁAW OLECH
DOI: 10.1016/B978-0-12-164902-9.50017-4
关键词: Discrete mathematics 、 Sequence 、 Zero (complex analysis) 、 Uniform convergence 、 Subsequence 、 Limit of a function 、 Existence theorem 、 Mathematics 、 Ordinary differential equation 、 Ball (mathematics)
摘要: Publisher Summary This chapter presents an existence theorem for solutions of orientor fields. The both ordinary differential equations and fields is usually obtained by constructing a sequence x n ( t ) approximate solutions, which contains uniformly convergent subsequence, then the limit function proved to be solution sought. assumption in { r i } decreasing reals tending zero, each , A finite subset ball B centered at radius = such that є there 1 | − /2.