Search Results - "Shim, Soo Hak"

  • Showing 1 - 11 results of 11
Refine Results
  1. 1

    Inequalities for a Unified Integral Operator for Strongly α,m-Convex Function and Related Results in Fractional Calculus by Jung, Chahn Yong, Farid, Ghulam, Mahreen, Kahkashan, Shim, Soo Hak

    Published in Journal of function spaces (2021)
    “…In this paper, we study integral inequalities which will provide refinements of bounds of unified integral operators established for convex and α,m-convex…”
    Get full text
    Journal Article
  2. 2

    Inequalities for Fractional Integrals of a Generalized Class of Strongly Convex Functions by Yan, Tao, Farid, Ghulam, Yasmeen, Hafsa, Shim, Soo Hak, Jung, Chahn Yong

    Published in Fractal and fractional (01-03-2022)
    “…Fractional integral operators are useful tools for generalizing classical integral inequalities. Convex functions play very important role in the theory of…”
    Get full text
    Journal Article
  3. 3

    On Bounds of fractional integral operators containing Mittag-Leffler functions for generalized exponentially convex functions by Saddiqa, Maryam, Farid, Ghulam, Ullah, Saleem, Jung, Chahn Yong, Shim, Soo Hak

    Published in AIMS mathematics (01-01-2021)
    “…Recently, a generalization of convex function called exponentially (α,h−m)-convex function has been introduced. This generalization of convexity is used to…”
    Get full text
    Journal Article
  4. 4

    ON GENERALIZED NONLINEAR QUASI-VARIATIONAL-LIKE INCLUSIONS DEALING WITH (h,η)-PROXIMAL MAPPING by Liu, Zeqing, Chen, Zhengsheng, Shim, Soo-Hak, Kang, Shin-Min

    “…In this paper, a new class of $(h,{\eta})$-proximal for proper functionals in Hilbert spaces is introduced. The existence and Lip-schitz continuity of the…”
    Get full text
    Journal Article
  5. 5

    Existence and Mann iterative approximations of nonoscillatory solutions of nth-order neutral delay differential equations by Liu, Zeqing, Gao, Haiyan, Kang, Shin Min, Shim, Soo Hak

    “…In this paper we consider the following nth-order neutral delay differential equation: d n d t n [ x ( t ) + c x ( t − τ ) ] + ( − 1 ) n + 1 f ( t , x ( t − σ…”
    Get full text
    Journal Article
  6. 6

    ON GENERALIZED NONLINEAR QUASI-VARIATIONAL-LIKE INCLUSIONS DEALING WITH (h,η)-PROXIMAL MAPPING by Liu, Zeqing, Chen, Zhengsheng, Shim, Soo-Hak, Kang, Shin-Min

    Published in Journal of the Korean Mathematical Society (01-09-2008)
    “…In this paper, a new class of (h, η)-proximal mappings for proper functionals in Hilbert spaces is introduced. The existence and Lipschitz continuity of the…”
    Get full text
    Journal Article
  7. 7

    EXISTENCE AND ALGORITHM OF SOLUTIONS FOR GENERALIZED NONLINEAR VARIATIONAL-LIKE INEQUALITIES by Liu, Zeqing, Sun, Juhe, Shim, Soo HAK, Kang, Shin MIN

    “…We introduce and study a new class of generalized nonlinear variational-like inequalities. Under suitable conditions, we prove the existence of solutions for…”
    Get full text
    Journal Article
  8. 8

    AUXILIARY PRINCIPLE FOR GENERALIZED NONLINEAR VARIATIONAL-LIKE INEQUALITIES by Liu, Zeqing, Gao, Haiyan, Kang, Shin Min, Shim, Soo Hak

    “…We introduce and study a new class of generalized nonlinear variational-like inequalities and prove an existence theorem of solutions for this kind of…”
    Get full text
    Journal Article
  9. 9

    ON SOLVABILITY OF GENERAL NONLINEAR VARIATIONAL-LIKE INEQUALITIES IN REFLEXIVE BANACH SPACES by Liu, Zeqing, Sun, Juhe, Shim, Soo Hak, Kang, Shin Min

    “…We introduce and study a new class of general nonlinear variational‐like inequalities in reflexive Banach spaces. By applying a minimax inequality, we…”
    Get full text
    Journal Article
  10. 10

    Existence and algorithm of solutions for generalized nonlinearvariational‐like inequalities by Liu, Zeqing, Sun, Juhe, Shim, Soo Hak, Kang, Shin Min

    “…We introduce and study a new class of generalized nonlinear variational‐like inequalities. Under suitable conditions, we prove the existence of solutions for…”
    Get full text
    Journal Article
  11. 11