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Shin Min Kang

Researcher at Gyeongsang National University

Publications -  522
Citations -  6035

Shin Min Kang is an academic researcher from Gyeongsang National University. The author has contributed to research in topics: Fixed point & Iterative method. The author has an hindex of 35, co-authored 522 publications receiving 5538 citations. Previous affiliations of Shin Min Kang include China Medical University (Taiwan).

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Convergence theorems of common elements for equilibrium problems and fixed point problems in Banach spaces

TL;DR: In this article, a hybrid projection algorithm for finding a common element of the set of common fixed points of two quasi-f-none-expansive mappings is introduced.
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Approach to common elements of variational inequality problems and fixed point problems via a relaxed extragradient method

TL;DR: It is proved that the studied iterative method strongly converges to a common element of the set of a general system of variational inequalities and theSet of fixed points of a strictly pseudocontractive mapping under some mild conditions imposed on algorithm parameters.
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Common fixed points of compatible maps of type (b) on fuzzy metric spaces

TL;DR: The results extend, generalize and fuzzify several fixed point theorems on metric spaces, Menger probabilistic metric Spaces, uniform spaces and fuzzy metric spaces.
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Approximation of common solutions of variational inequalities via strict pseudocontractions

TL;DR: In this article, a convex feasibility problem is considered and an iterative method to approximate a common element of the solution set of classical variational inequalities and of the fixed point set of a strict pseudocontraction is constructed.
Journal Article

Fixed point theorems for compatible mappings of type (P) and applications to dynamic programming

TL;DR: In this paper, the existence and uniqueness of common fixed point theorems for compatible mappings of type (P) in dynamic programming are discussed. But the authors do not consider the problem of finding common solutions for a class of functional equations.