Brouwer's fixed point theorem with sequentially at most one fixed point: a constructive analysis
Abstract
In this paper we present a constructive proof of Brouwer's fixed point theorem with sequentially at most one fixed point, and apply it to the mini-max theorem of zero-sum games.
Copyright © 2012 Yasuhito Tanaka. This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.
Cite this article
Y. Tanaka, Brouwer's fixed point theorem with sequentially at most one fixed point: a constructive analysis, Adv. Fixed Point Theory 2 (2012), 9–17.
BibTeX
@article{Tanaka2012,
author = {Tanaka, Yasuhito},
title = {Brouwer's fixed point theorem with sequentially at most one fixed point: a constructive analysis},
journal = {Adv. Fixed Point Theory},
volume = {2},
year = {2012},
pages = {9--17},
doi = {}
}