Results 41 to 50 of about 270,211 (264)
Steklov problem for a linear ordinary fractional delay differential equation with the Riemann-Liouville derivative [PDF]
This paper studies a nonlocal boundary value problem with Steklov’s conditions of the first type for a linear ordinary delay differential equation of a fractional order with constant coefficients.
M.G. Mazhgikhova
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Characterizations and decomposition of strongly Wright-convex functions of higher order [PDF]
Motivated by results on strongly convex and strongly Jensen-convex functions by R. Ger and K. Nikodem in [Strongly convex functions of higher order, Nonlinear Anal.
Attila Gilányi+3 more
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Green function method for a fractional–order delay differential equation
In this paper, we investigated a boundary value problem with the Sturm-Liouville type conditions for a linear ordinary differential equation of fractional order with delay. The condition for the unique solvability of the problem is obtained in the form △
M.G. Mazhgikhova
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Abstract Objective Limited guidelines inform the transition from paediatric to adult healthcare for youth and young adults (YYA) with eating disorders (EDs). This study will develop, implement, and evaluate Canadian Clinical Practice Guidelines for ED transition, including identifying the relevant measurement and evaluation tools for transition ...
Gina Dimitropoulos+11 more
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Unified integral associated with the generalized V-function
In this paper, we present two new unified integral formulas involving a generalized V-function. Some interesting special cases of the main results are also considered in the form of corollaries.
S. Chandak+2 more
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MODEL SUBDIFFUSION RADON IN FRACTAL POROUS MEDIUM [PDF]
We consider a model of subdiffusion radon without advection. With the help of the Green’s function found a solution model. It is shown that it is a generalization of the previously known classical solutions.
R.I. Parovik
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Fractional differintegral operators of the generalized Mittag-Leffler function
The Riemann-Liouville and Erdélyi-Kober operators of fractional integrals and derivatives,those were generalized by Saigo, are invoked to the generalized Mittag-Lefflerfunction.
Anjali Gupta, C. L. Parihar
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This research article explores some new properties of generalized hypergeometric function and its q-analogue. The connections between ${}_{2}{{R}_{1}}^{\upsilon }(\mathfrak{z})$, the Wright function, and generalized Mittag-Leffler functions are explored.
K.K. Chaudhary, S.B. Rao
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Generalized Fractional Integration of the H-Function Involving General Class of Polynomials
In the present paper, we consider 2 integral transforms involving the Appell function F3 in the kernels. They generalize the fractional integral operators given by Saigo (1978).
Dinesh KUMAR+2 more
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Integral transforms of an extended generalized multi-index Bessel function
In this paper, we discuss the extended generalized multi-index Bessel function by using the extended beta type function. Then we investigate its several properties including integral representation, derivatives, beta transform, Laplace transform, Mellin ...
Shahid Mubeen+5 more
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