Further generalizations of Hadamard and Fejér–Hadamard fractional inequalities and error estimates
The aim of this paper is to generalize the fractional Hadamard and Fejér–Hadamard inequalities. By using a generalized fractional integral operator containing extended Mittag-Leffler function via monotone function, for convex functions we generalize well
Yussouf M. +4 more
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Fractional operators and their applications on spaces of analytic and univalent functions [PDF]
, 2017 Fractional calculus operators and linear (or convolution) operators have many interesting applications in the theory of analytic and univalent functions.
Abdulnaby, Zainab Esa
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Quantum Maps with Memory from Generalized Lindblad Equation. [PDF]
Entropy (Basel), 2021 Tarasov VE.
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Predicting tomato water consumption in a hydroponic greenhouse: contribution of light interception models. [PDF]
Front Plant Sci, 2023 Florakis K, Trevezas S, Letort V.
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Uniform-tangential approximation by analytical functions, applications
, 1992 The study deals with classes of functions uniformly approximated in closed subsets of the region by analytical in the region functions. The work is aimed at studying the properties of classes of uniformly approximated functions, the relation of the ...
Saakyan Ruben Shwytsikovich
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Why the Mittag-Leffler Function Can Be Considered the Queen Function of the Fractional Calculus? [PDF]
Entropy (Basel), 2020 Mainardi F.
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Double exponential quadrature for fractional diffusion. [PDF]
Numer Math (Heidelb), 2023 Rieder A.
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Tangent nonlinear equation in context of fractal fractional operators with nonsingular kernel. [PDF]
Math Sci (Karaj), 2022 Zafar ZUA +3 more
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Numerical Results for the Generalized Mittag-Leffler Function
, 2005 Mathematics Subject Classification: 33E12, 33FXX PACS (Physics Abstracts Classification Scheme): 02.30.Gp, 02.60.Gf Results of extensive calculations for the generalized Mittag-Leffler function E0.8,0.9(z) are presented in the region −8 ≤ Re z ≤ 5 and −10 ≤ Im z ≤ 10 of the complex plane.
Seybold, H. J., Hilfer, R.
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Fractional Lotka-Volterra-Type Cooperation Models: Impulsive Control on Their Stability Behavior. [PDF]
Entropy (Basel), 2020 Tuladhar R, Santamaria F, Stamova I.
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