연구동향 분석

On Opial-type inequalities via a new generalized integral operator

Ghulam Farid Yasir Mehboob 년

논문상세정보
    • 저자 Ghulam Farid Yasir Mehboob
    • 제어번호 108012607
    • 학술지명 한국수학논문집
    • 권호사항 Vol. 29 No. 2 [ 2021 ]
    • 발행처 강원경기수학회
    • 발행처 URL http://kkms.kangwon.ac.kr
    • 자료유형 학술저널
    • 수록면 227-237
    • 언어 English
    • 출판년도 2021
    • 등재정보 KCI등재
    • 판매처
    유사주제 논문( 0)
인용/피인용

' On Opial-type inequalities via a new generalized integral operator' 의 참고문헌

  • k-fractional integrals and applications
    S. Mubeen [2012]
  • Theory and application of fractional differential equations
  • Sur une inegalite
    Z. Opial [1960]
  • Opial-type inequality due to Agarwal-Pang and fractional differential inequalities
    M. Andric [2013]
  • Opial-type inequalities for convex functions and associated results in fractional calculus
    G. Farid [2019]
  • Opial type integral inequalities for fractional derivatives II
    G. Farid [2012]
  • Opial type integral inequalities for fractional derivatives
    G. Farid [2012]
  • Opial type inequalities involving fractional derivatives of functions
  • On a new class of fractional operators
    F. Jarad [2017]
  • On Opial-type integral inequalities
  • More on certain Opial-type inequality for fractional derivatives and exponentially convex functions
    M. Andric [2014]
  • Mean value theorem associated to the differences of recent Opial-type inequalities and their fractional versions
  • Improvement of composition rule for the Canavati fractional derivatives and applications to Opial-type inequalities
    M. Andric [2011]
  • Hermite-Hadamard and Hermite-Hadamard-Fejer type inequali-ties for generalized fractional integrals
    H. Chen [2017]
  • Generalized conformable fractional operators
    T. U. Khan [2019]
  • Generalized Riemann-Liouville k-Fractional Integrals Associated With Ostrowski Type Inequalities and Error Bounds of Hadamard Inequalities
    Y. C. Kwun [2018]
  • Generalization of two inequalities of Godunova and Levin
  • General fractional Opial type inequalities
  • Existence of an integral operator and its consequences in fractional and conformable integrals
    G. Farid [2019]
  • Convex Functions, Partial Orderings and Statistical Applications
    J. Pecaric [1992]
  • Composition identities for the Caputo fractional derivatives and application to Opial type inequalities
    M. Andric [2013]
  • Chebyshev type integral inequalities for generalized k-fractional conformable integrals
    S. Habib [2018]
  • Best constants in a class of integral inequalities
    D. W. Boyd [1969]
  • An extension of Opial’s inequality
    D. W. Boyd [1967]
  • A note on generalization Opial type inequalities
  • (k, s)-Riemann-Liouville fractional integral and applications