His primary areas of investigation include Fixed point, Variational inequality, Discrete mathematics, Applied mathematics and Iterative method. His studies in Fixed point integrate themes in fields like Weak convergence, Banach space, Mathematical optimization and Hilbert space. His Banach space study results in a more complete grasp of Pure mathematics.
His work carried out in the field of Pure mathematics brings together such families of science as Topological index, Convex function, Equilibrium problem and Projection. The concepts of his Variational inequality study are interwoven with issues in Nonlinear system, Combinatorics and Regular polygon. His Discrete mathematics research focuses on Type and how it connects with Common fixed point, Uniqueness, Fixed-point theorem and Functional equation.
Shin Min Kang mostly deals with Discrete mathematics, Fixed point, Mathematical analysis, Pure mathematics and Applied mathematics. Discrete mathematics is frequently linked to Type in his study. The Fixed point study combines topics in areas such as Differential geometry, Weak convergence, Hilbert space and Regular polygon.
He has researched Mathematical analysis in several fields, including Monotone polygon and Nonlinear system. Banach space is the focus of his Pure mathematics research. His Applied mathematics study combines topics from a wide range of disciplines, such as Iterative method, Mathematical optimization, Sequence and Uniqueness.
Shin Min Kang mainly investigates Pure mathematics, Combinatorics, Convex function, Degree and Hadamard transform. His study in the field of Fixed-point theorem also crosses realms of Convexity. His Convex function research incorporates themes from Domain, Connection, Mittag-Leffler function and Applied mathematics.
His Degree research includes elements of Rectangle, Molecular graph and Topology. The study incorporates disciplines such as Function and Inequality in addition to Hadamard transform. His biological study spans a wide range of topics, including Fixed point and Numerical analysis.
Shin Min Kang focuses on Pure mathematics, Convex function, Degree, Hadamard transform and Topology. His biological study deals with issues like Topological index, which deal with fields such as Discrete mathematics. His Degree research is multidisciplinary, incorporating perspectives in Structure, Geometry and Carbon nanocone.
His Hadamard transform study incorporates themes from Hermite polynomials, Regular polygon, Function, Differentiable function and Inequality. His Topology study combines topics in areas such as Atom and Carbon nanotube. As part of one scientific family, Shin Min Kang deals mainly with the area of Mittag-Leffler function, narrowing it down to issues related to the Hermite–Hadamard inequality, and often Applied mathematics.
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Convergence theorems of common elements for equilibrium problems and fixed point problems in Banach spaces
Xiaolong Qin;Yeol Je Cho;Shin Min Kang.
Journal of Computational and Applied Mathematics (2009)
Iterative approximations of fixed points and solutions for strongly accretive and strongly pseudo-contractive mappings in banach spaces
S.S Chang;Y.J Cho;B.S Lee;J.S Jung.
Journal of Mathematical Analysis and Applications (1998)
Common fixed points of compatible maps of type (b) on fuzzy metric spaces
Y. J. Cho;H. K. Pathak;S. M. Kang;J. S. Jung.
Fuzzy Sets and Systems (1998)
Fixed point theorems for compatible mappings of type (P) and applications to dynamic programming
H. K. Pathak;Y. J. Cho;S. M. Kang;B. S. Lee.
Le Matematiche (1995)
Fixed point theorems for mappings satisfying contractive conditions of integral type and applications
Zeqing Liu;Xin Li;Shin Min Kang;Sun Young Cho.
Fixed Point Theory and Applications (2011)
Approach to common elements of variational inequality problems and fixed point problems via a relaxed extragradient method
Yonghong Yao;Yeong-Cheng Liou;Shin Min Kang.
Computers & Mathematics With Applications (2010)
Approximation of common solutions of variational inequalities via strict pseudocontractions
Sun Young Cho;Shin Min Kang.
Acta Mathematica Scientia (2012)
M-Polynomial and Degree-Based Topological Indices of Polyhex Nanotubes
Mobeen Munir;Waqas Nazeer;Shazia Rafique;Shin Min Kang.
Coincidence point theorems and minimization theorems in fuzzy metric spaces
S. S. Chang;Y. J. Cho;B. S. Lee;J. S. Jung.
Fuzzy Sets and Systems (1997)
On hybrid projection methods for asymptotically quasi-φ-nonexpansive mappings
Xiaolong Qin;Sun Young Cho;Shin Min Kang.
Applied Mathematics and Computation (2010)
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