Results 91 to 100 of about 860,501 (206)
Existence Proof by a Fixed-Point Theorem for Solutions of the Low Equation [PDF]
Robert Warnock
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A fixed-point theorem of Krasnoselskii
Abstract Krasnoselskii's fixed-point theorem asks for a convex set M and a mapping Pz = Bz + Az such that: 1. (i) Bx + Ay ∈ M for each x , y ∈ M 2. (ii) A is continuous and compact 3. (iii) B is a contraction. Then P has a fixed point.
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A hybrid common fixed point theorem under certain recent properties. [PDF]
Kadelburg Z, Chauhan S, Imdad M.
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M. R. Singh, A. K. Chatterjee
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Minimax and fixed point theorems
Since then, numerous applications of this interesting theorem have been found. The object of this note is to obtain a generalization of Theorem 1 by relaxing, among the others, the compactness condition. It contains a fixed point theorem for maps with inwardness or outwardness conditions given by Fan [6]. As its direct consequence, we also obtain a new
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An elementary proof of the fixed-point theorem of Browder and Kirk. [PDF]
K. Goebel
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A Fixed-Point Theorem for Commuting Monotone Functions [PDF]
William J. Gray
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Duan's fixed point theorem: Proof and generalization
Let be an H-space of the homotopy type of a connected, finite CW-complex, any map and the th power map. Duan proved that has a fixed point if . We give a new, short and elementary proof of this. We then use rational homotopy to generalize to spaces
Arkowitz Martin
doaj
A fixed point theorem for nonexpansive mappings in metric space
Yōichi Kijima, Wataru Takahashi
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