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[PDF] Top 20 Precondition for Discretized Fractional Boundary Value Problem

Has 10000 "Precondition for Discretized Fractional Boundary Value Problem" found on our website. Below are the top 20 most common "Precondition for Discretized Fractional Boundary Value Problem".

Precondition for Discretized Fractional Boundary Value Problem

Precondition for Discretized Fractional Boundary Value Problem

... A precondition that uses the special structure of the algebraic system arising from the discretization of a fractional partial differential equation on the red black ordering grid is ...the ... See full document

6

The eigenvalues and sign changing solutions of a fractional boundary value problem

The eigenvalues and sign changing solutions of a fractional boundary value problem

... the fractional differential equations, it is extensively applied in various sciences, such as physics, mechanics, chemistry, engineering, astronomy, ...the fractional differential equation boundary ... See full document

14

Discrete boundary value problem based on the fractional Gâteaux derivative

Discrete boundary value problem based on the fractional Gâteaux derivative

... This study aims to establish positive solutions to discrete fractional boundary value problems for continuous Gâteaux differentiable functions. A generalized Gâteaux deriva- tive is introduced using a ... See full document

10

Positive solutions for a system of fractional integral boundary value problem

Positive solutions for a system of fractional integral boundary value problem

... with fractional boundary value ...of fractional differential equations, and ob- tained some excellent ...of fractional integral bound- ary value problem ... See full document

14

Existence of positive solutions for a discrete fractional boundary value problem

Existence of positive solutions for a discrete fractional boundary value problem

... The rest of the paper is organized as follows. In Section , we introduce some lemmas and definitions which will be used later. In Section , the existence of positive solutions for the boundary value ... See full document

9

Multiple Positive Solutions for a Fractional Boundary Value Problem with Fractional Integral Deviating Argument

Multiple Positive Solutions for a Fractional Boundary Value Problem with Fractional Integral Deviating Argument

... This work is devoted to the existence of positive solutions for a fractional boundary value problem with fractional integral deviating argument. The proofs of the main results are based ... See full document

14

Integro differential fractional boundary value problem on an unbounded domain

Integro differential fractional boundary value problem on an unbounded domain

... nonlocal boundary value problems of fractional differential equa- tions on finite/infinite interval have been extensively investigated; see, for instance, [– ...differential fractional ... See full document

11

Boundary value problem for nonlinear fractional differential equations with delay

Boundary value problem for nonlinear fractional differential equations with delay

... The paper is arranged as follows. In Section , we review some basic definitions and lemmas. Section  is devoted to the Green function and to the existence and uniqueness of the defined problem. In Section , we ... See full document

14

Existence results for a functional boundary value problem of fractional differential equations

Existence results for a functional boundary value problem of fractional differential equations

... In this paper, a functional boundary value problem of fractional differential equations is studied. Based on Mawhin’s coincidence degree theory, some existence theorems are obtained in the case ... See full document

25

Solvability of Neumann boundary value problem for fractional p Laplacian equation

Solvability of Neumann boundary value problem for fractional p Laplacian equation

... The fractional calculus is a generalization of the ordinary differentiation and integra- tion on an arbitrary order that can be ...noninteger. Fractional differential equations appear in a number of fields ... See full document

10

Solvability of fractional boundary value problem with p Laplacian operator at resonance

Solvability of fractional boundary value problem with p Laplacian operator at resonance

... multi-point boundary value problem at resonance for a class of Riemanne-Liouville fractional differential equations with p-Laplacian operator and dim Ker M =  by constructing suitable ... See full document

13

Nonlocal Boundary Value Problem for Impulsive Differential Equations of Fractional Order

Nonlocal Boundary Value Problem for Impulsive Differential Equations of Fractional Order

... multiple-point boundary value problem for fractional differential equations,” Computers & Mathematics with Applications, ...nonlocal boundary value problems of nonlinear ... See full document

16

Iterative Technology in a Singular Fractional Boundary Value Problem with  q   Difference

Iterative Technology in a Singular Fractional Boundary Value Problem with q Difference

... Fractional differential equations have been of great interest recently because of their intensive applications in economics, financial mathematics and other applied science (see [1]-[13] and the references ... See full document

7

Existence of solutions for a coupled system of fractional differential equations at resonance

Existence of solutions for a coupled system of fractional differential equations at resonance

... Recently, boundary value problems for fractional differential equations have been stud- ied in many papers (see ...of fractional differential equations have been studied by many authors (see ... See full document

13

Two generalized Lyapunov type inequalities for a fractional p Laplacian equation with fractional boundary conditions

Two generalized Lyapunov type inequalities for a fractional p Laplacian equation with fractional boundary conditions

... In this paper, we prove existence of positive solutions to a nonlinear fractional boundary value problem involving a p-Laplacian operator. Then, under some mild assumptions on the nonlinear ... See full document

11

A resonant boundary value problem for the fractional p Laplacian equation

A resonant boundary value problem for the fractional p Laplacian equation

... The purpose of this paper is to study the solvability of a resonant boundary value problem for the fractional p-Laplacian equation. By using the continuation theorem of coincidence degree ... See full document

10

Unbounded solution for a fractional boundary value problem

Unbounded solution for a fractional boundary value problem

... From this we see that to solve the problem (P) it remains to prove that the map T has a fixed point in E. Since the Arzela-Ascoli theorem cannot be applied in this situation, then, to prove that T is completely ... See full document

15

Existence of solutions for a mixed fractional boundary value problem

Existence of solutions for a mixed fractional boundary value problem

... where fractional boundary value problems have been studied by different methods such as the upper and lower solutions method, fixed point theorems, successive approximations method, Mawhin coincidence ... See full document

9

On the fundamental solutions of a discontinuous fractional boundary value problem

On the fundamental solutions of a discontinuous fractional boundary value problem

... involving fractional operators for S-L problems have been ...some fractional composition operators to propose a fractional approach to the ordinary Sturm- Liouville problem and investigate the ... See full document

15

Positive solutions for a singular fractional nonlocal boundary value problem

Positive solutions for a singular fractional nonlocal boundary value problem

... We established the existence of positive solutions for the singular fractional differential equation infinite-point BVP (1.1) using the fixed point index theory in cones. Note that the nonlinearity may possess ... See full document

8

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