Results 91 to 100 of about 192 (182)
Heavy-tailed phase-type distributions: a unified approach. [PDF]
Bladt M, Yslas J.
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MHD Free convection flows of Jeffrey fluid with Prabhakar-like fractional model subject to generalized thermal transport. [PDF]
Siddique I, Adrees R, Ahmad H, Askar S.
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Subdiffusion in the Presence of Reactive Boundaries: A Generalized Feynman-Kac Approach. [PDF]
Kay T, Giuggioli L.
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Linear fractional diffusion-wave equation for scientists and engineers
This book systematically presents solutions to the linear time-fractional diffusion-wave equation. It introduces the integral transform technique and discusses the properties of the Mittag-Leffler, Wright, and Mainardi functions that appear in the ...
Povstenko, Yuriy
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SOME REMARKS ON GENERALIZED MITTAG-LEFFLER FUNCTION
The principal aim of the paper is to establish the function and its properties by using Fractional Calculus. We also obtained some integral representations of the function which is recently introduced by Shukla and Prajapati[6].
SHUKLA, AJAY K, PRAJAPATI, JYOTINDRA C
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On a Generalized Mittag-Leffler Function and Fractional Integrals
The object of this paper is to study a generalized Mittag-Leffler function and a modified general class of functions which is reducible to several special functions. convergent conditions of these functions are discussed. Some results pertaining to the generalized Mittag-Leffler function and generating relations involving these functions are ...
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Fundamental solutions for semidiscrete evolution equations via Banach algebras. [PDF]
González-Camus J, Lizama C, Miana PJ.
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This paper explores various distributional aspects of random variables defined as the ratio of two independent positive random variables where one variable has an α-stable law, for 0<α <1, and the other variable has the law defined by polynomially ...
Lancelot F. James, James, Lancelot F.
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On a recurrence relation of generalized Mittag-Leffler function
Summary: The principal aim of this paper is to investigate a recurrence relation and an integral representation of generalized Mittag-Leffler function \(E_{\alpha ,\beta }^{\gamma ,q}(z)\). At the end several special cases are also discussed.
Ajay K. Shukla, Jyotindra C. Prajapati
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Fractional dynamic system simulating the growth of microbe. [PDF]
Hadid SB, Ibrahim RW.
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