[PDF] Top 20 Nonlocal boundary value problems of fractional order at resonance with integral conditions
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Nonlocal boundary value problems of fractional order at resonance with integral conditions
... Stieltjes integral u() = u () = , D β + u() = D β + u(t) dA(t). By utilizing the monotone it- erative method, the sufficient conditions which guarantee the existence of solutions were established. ... See full document
12
Iterative solutions for fractional nonlocal boundary value problems involving integral conditions
... with fractional order are a generalization of ordinary differential equations to non-integer ...for fractional order differential equations stems in part from the fact that many phenomena cannot ... See full document
13
Existence results for fractional order differential equation with nonlocal Erdélyi–Kober and generalized Riemann–Liouville type integral boundary conditions at resonance
... Boundary value problems at resonance have aroused people’s interest these days (see [5, 6, 8, 9, 14, 16, 17, 19–21, 25, 29–33, 35, 40, 41, ...conjugate boundary value problem at ... See full document
16
Solvability for fractional order boundary value problems at resonance
... Fractional calculus is a generalization of ordinary differentiation and integration on an arbitrary order that can be noninteger. This subject, as old as the problem of ordinary differential calculus, can ... See full document
10
Impulsive fractional boundary-value problems with fractional integral jump conditions
... In this paper we establish the existence and uniqueness of solutions for impulsive fractional boundary-value problems with fractional integral jump conditions. By using a ... See full document
16
A study of Riemann-Liouville fractional nonlocal integral boundary value problems
... intermediate boundary between the perfect electric conductor (PEC) and the perfect magnetic conductor (PMC), whereas α = and α = in FBC correspond to PEC and PMC, ...respectively. Fractional ... See full document
9
Nonlocal boundary value hyperbolic problems involving integral conditions
... the nonlocal boundary value problem with integral conditions for hyperbolic ...of nonlocal boundary problem () in a Hilbert space H with a self-adjoint positive definite ... See full document
10
Nonlocal boundary value problems for second order nonlinear Hahn integro difference equations with integral boundary conditions
... In this paper, we study a boundary value problem for second-order nonlinear Hahn integro-difference equations with nonlocal integral boundary conditions. Our problem ... See full document
18
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, ... See full document
16
Positive solutions to boundary value problems of fractional difference equation with nonlocal conditions
... on boundary value problems of fractional difference equations ...sufficient conditions for the existence and uniqueness of so- lution to some discrete fractional boundary ... See full document
12
Existence results of positive solutions for boundary value problems of fractional differential equations
... the boundary value prob- lem (BVP for short in the sequel) ...fourth-order boundary value problem. In addition, the conditions imposed in this paper are easily ... See full document
19
Boundary value problems for fractional differential equations with three point fractional integral boundary conditions
... Cabada et al. [] have also studied properties of solutions of nonlinear fractional dif- ferential equations. They used the properties of the associated Green’s function and the Guo-Krasnosellskii fixed-point ... See full document
10
Boundary value problems for fractional q difference equations with nonlocal conditions
... where < q < , < α < , f : C((, ), (, ∞ )). They proved the existence of positive so- lutions for boundary value problems by utilizing a fixed-point theorem in cones. Several ... See full document
16
Positive solutions of third-order nonlocal boundary value problems at resonance
... However, third-order or higher-order derivatives do not have the convexity; to the best of our knowledge, no results are available for the existence of positive solutions for third- order or higher- ... See full document
10
Boundary value problems for fractional differential equations with nonlocal boundary conditions
... equations boundary value problems with nonlocal boundary conditions arise in a variety of different areas of applied mathemat- ics and ...to nonlocal problems with ... See full document
12
Riemann-Liouville integral boundary value problems for impulsive fractional integro-differential equations
... Boundary value problems for nonlinear fractional differential equations have been investigated by several researchers ...recently. Integral boundary conditions have ... See full document
9
Nonlinear second-order impulsive q-difference Langevin equation with boundary conditions
... the boundary value problems of fractional order differential equations have emerged as an important area of research, since these problems have applications in various disciplines ... See full document
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Boundary value problems for impulsive multi-order Hadamard fractional differential equations
... type fractional differential equations. Another kind of fractional derivatives that appears side by side to Riemann-Liouville and Caputo derivatives in the literature is the fractional derivative due ... See full document
13
Fractional order boundary value problems with Katugampola fractional integral conditions
... sufficient conditions for existence (uniqueness) of solutions of (1) such as Banach’s con- traction principle, Krasnoselskii’s fixed point theorem, and the Leray–Schauder nonlinear ... See full document
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Higher order multi-point fractional boundary value problems with integral boundary conditions
... noninteger order. The topic of fractional differential equations and inclusions has recently emerged as a popular field of research due to its extensive development and applications in several disciplines ... See full document
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