ABSTRACT

Since the 1960s, many researchers have extended topological degree theory to various non-compact type nonlinear mappings, and it has become a valuable tool in nonlinear analysis. Presenting a survey of advances made in generalizations of degree theory during the past decade, this book focuses on topological degree theory in normed spaces and its ap

chapter 1|24 pages

BROUWER DEGREE THEORY

chapter 2|30 pages

LERAY SCHAUDER DEGREE THEORY

chapter 3|20 pages

DEGREE THEORY FOR SET CONTRACTIVE MAPS

chapter 4|30 pages

GENERALIZED DEGREE THEORY FORA-PROPERMAPS

chapter 5|22 pages

COINCIDENCE DEGREE THEORY

chapter 6|42 pages

DEGREE THEORY FOR MONOTONE-TYPE MAPS

chapter 7|26 pages

FIXED POINT INDEX THEORY