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Fixed-Point Theorems

1980
In the theory of zero-sum, two-person games the basic theorem was proved by John von Neumann; he used the Brouwer fixed-point theorem. In the theory of many-person games the basic theorem was proved by J. F. Nash; he also used the Brouwer fixed-point theorem. We will prove Nash’s theorem with the Kakutani fixed-point theorem.
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A Remark on the Caristi’s Fixed Point Theorem and the Brouwer Fixed Point Theorem

2020
It is well-known that a partial order induced from a lower semi-continuous map gives us a clear picture of a proof of the Caristi’s fixed point theorem. The proof utilized Zorn’s lemma to guarantee the existence of a minimal element which turns out to be a desired fixed point.
P. Kumam, S. Dhompongsa
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Fixed Point Theorems

2018
In Sect. 5.1, we discuss the Banach’s contraction mapping theorem and some consequences of this theorem. We also deal with contractive mappings considered by Edelstein [212] and certain generalizations of contraction mapping theorem, mainly the ones obtained by Boyd and Wongs [75], Kannan [308, 309], Reich [509] and Husain and Sehgal [283] and others ...
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Some generalizations of fixed point theorems and common fixed point theorems

Journal of Fixed Point Theory and Applications, 2018
We present some fixed point theorems and common fixed point theorems which generalize and unify previous known results.
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On a fixed-point theorem

Functional Analysis and Its Applications, 1996
Tran Quoc Binh, Nguyen Minh Chuong
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A fixed-point theorem

Mathematical Systems Theory, 1967
Frank Hahn, Frank Hahn
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A Fixed Point Theorem

Mathematics Magazine, 1975
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FIXED POINT THEOREMS

Bulletin of the London Mathematical Society, 1976
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Fixed-Point Theorems

Scientific American, 1966
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A fixed-point theorem

Mathematical Proceedings of the Cambridge Philosophical Society, 1961
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