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Thematic Series in the Honor of Professor Shih-Sen Chang’s(张石生) 80th birthday and his significant contributions to Nonlinear Analysis and its Applications

Prof Yeol Je Cho, Prof Nan-jing Huang, Prof Jong Kyu Kim, Prof George Yuan

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  1. Research

    Best proximity point theorems with Suzuki distances

    In this paper, we define the weak P-property and the α-ψ-proximal contraction by p in which p is a τ-distance on a metric space. Then, we prove some best proximity point theorems in a complete metric space X with...

    Mehdi Omidvari, Seiyed Mansour Vaezpour, Reza Saadati and Sung Jin Lee

    Journal of Inequalities and Applications 2015 2015:27

    Published on: 27 January 2015

  2. Research

    On ϵ-solutions for robust fractional optimization problems

    We consider ϵ-solutions (approximate solutions) for a fractional optimization problem in the face of data uncertainty. Using robust optimization approach (worst-case approach), we establish optimality theorems an...

    Jae Hyoung Lee and Gue Myung Lee

    Journal of Inequalities and Applications 2014 2014:501

    Published on: 16 December 2014

  3. Research

    Preconditioning methods for solving a general split feasibility problem

    We introduce and study a new general split feasibility problem (GSFP) in a Hilbert space. This problem generalizes the split feasibility problem (SFP). The GSFP extends the SFP with a nonlinear continuous oper...

    Peiyuan Wang, Haiyun Zhou and Yu Zhou

    Journal of Inequalities and Applications 2014 2014:435

    Published on: 31 October 2014

  4. Research

    α-ψ-Geraghty contractions on generalized metric spaces

    In this work, we introduce the class of α-ψ-Geraghty contraction as well as generalized α-ψ-Geraghty contraction mappings in the context of generalized metric spaces where ψ is an auxiliary function which does no...

    Mehdi Asadi, Erdal Karapınar and Anil Kumar

    Journal of Inequalities and Applications 2014 2014:423

    Published on: 22 October 2014

  5. Research

    The existence of equilibria for the rank game

    In this paper, we introduce the concept of the rank game and propose a mathematical model for it. By a discrete fixed point theorem, we give the existence results of rank equilibria.

    Zhi Lin

    Journal of Inequalities and Applications 2014 2014:416

    Published on: 16 October 2014

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