[PDF] Top 20 Regular fractional dissipative boundary value problems
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Regular fractional dissipative boundary value problems
... a regular dissipative fractional operator associated with a fractional boundary value ...main dissipative boundary value problems and one of them ... See full document
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Positive solutions to a system of semipositone fractional boundary value problems
... problem (S)-(BC) has been investigated in [] by using the Guo-Krasnosel’skii fixed point theorem. The system (S) with λ = μ = , and with f (t, u, v) and g(t, u, v) replaced by f (t, v) and g(t, u), respectively, with ... See full document
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Fractional boundary value problems with \(p(t)\) Laplacian operator
... The purpose of this paper is to discuss boundary value problems of fractional differential equations with p(t)-Laplacian operator. Some new existence, uniqueness, and multiplicity results were ... See full document
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Solvability of boundary value problems of nonlinear fractional differential equations
... of fractional calculus itself and by the ...mathematics, fractional differential equations arise in rhe- ology, dynamical processes in self-similar and porous structures, fluid flows, electrical networks, ... See full document
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Solvability of fractional boundary value problems with p Laplacian operator
... The fractional calculus is a generalization of the ordinary differentiation and integration on an arbitrary order that can be ...the fractional differential equations have been ...initial value ... See full document
10
Boundary value problems for hybrid differential equations with fractional order
... decades, fractional differential equations have attracted many authors (see ...involving fractional derivatives in time, compared with those of integer order in time, are more realistic to describe many ... See full document
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Existence results for a class of generalized fractional boundary value problems
... In the above definitions, we only present the ‘left-sided’ sense of generalized fractional integrals and derivatives. The ‘right-sided’ sense of generalized fractional integrals and derivatives and their ... See full document
14
On the existence of positive solutions for generalized fractional boundary value problems
... of fractional derivatives such as ψ -Hilfer fractional derivative, Hilfer–Katugampola frac- tional derivative, and generalized proportional fractional derivative [1, 2, 12, 14–17, 23, ...-Hilfer ... See full document
20
Boundary value problems for fractional difference equations with three point fractional sum boundary conditions
... Discrete fractional calculus and fractional difference equations represent a very new area for ...discrete fractional boundary value problems can be found in [–] and ... See full document
13
Existence and uniqueness results for a nonlinear differential equations of arbitrary order
... Boundary value problems for fractional differential equations arise in many engineering and scientific disciplines as the mathematical modeling of systems and processes in the fields of ... See full document
16
Impulsive fractional quantum Hahn difference boundary value problems
... of boundary value problems for impulsive Caputo type fractional Hahn difference equations, by using the Banach contraction mapping principle and the nonlinear alternative of ... See full document
18
On the existence of nonnegative solutions for a class of fractional boundary value problems
... integral boundary conditions and comments on their im- portance, we refer the reader to the papers [1–4, 8, 11–15] and the references ...Moreover, boundary value problems with integral ... See full document
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On nonlocal fractional sum difference boundary value problems for Caputo fractional functional difference equations with delay
... discrete fractional calculus is a very new field for math- ...of fractional difference calculus can be found in the book ...discrete fractional boundary value problems can be found ... See full document
14
Existence and uniqueness of solutions for mixed fractional q-difference boundary value problems
... of fractional differential equations has become an important aspect of differential equations; see ...[1–8]. Fractional differential equations can describe many phenomena in various fields of science and ... See full document
15
Nontrivial solutions for a higher fractional differential equation with fractional multi-point boundary conditions
... of fractional nonlocal multi-point boundary value problems of higher order fractional differential equation, this kind of problems arise from viscoelasticity, electrochemistry ... See full document
16
Anti periodic fractional boundary value problems for nonlinear differential equations of fractional order
... anti-periodic boundary value problems for differential equa- ...anti-periodic boundary value conditions have been considered in papers ...anti-periodic boundary value ... See full document
12
Existence and uniqueness of positive solutions to fractional boundary value problems with nonlinear boundary conditions
... In this manuscript, we consider two problems of boundary value problems for a fractional differential equation. A fixed point theorem in partially ordered sets and a contraction mapping ... See full document
11
Numerical Solution for Initial and Boundary Value Problems of Fractional Order
... The fractional derivatives are defined in the Caputo sense. The main idea in the current work is to apply the shifted Legendre polynomials and the opera- tional matrix of fractional derivative together to ... See full document
14
On boundary value problems of higher order abstract fractional integro-differential equations
... of boundary value problems of nonlinear fractional integro-differential equations involving Caputo fractional derivative by using the techniques such as fractional calculus, H¨ ... See full document
20
Maximal regular boundary value problems in Banach-valued weighted space
... Remark 7.3. There are many positive operators in different specific Banach spaces. There- fore, putting instead of E specific Banach spaces and instead of the operator A specific positive differential, pseudodifferential ... See full document
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