[PDF] Top 20 Unbounded solution for a fractional boundary value problem
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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
... backward fractional derivatives is interesting since they can model some physical phenomena such as the fractional oscil- lator equations and the fractional Euler-Lagrange ...linear boundary ... See full document
9
Semi Numerical Solution for a Boundary Value Problem
... the problem accurately with just few ...the solution just by generating universal ...gives solution for only up to S = ...of boundary conditions ... See full document
5
On the fundamental solutions of a discontinuous fractional boundary value problem
... Sturm-Liouville problem with transmission conditions. We shall consider a fractional boundary value problem involving an operator with two ...main problem coincide with the ... See full document
15
Positive Solutions for Boundary Value Problems of -Dimension Nonlinear Fractional Differential System
... From above works, we can see a fact, although the BVPs of nonlinear FDE have been studied by some authors, to the best of our knowledge, higher-dimension fractional equation systems are seldom considered. Su in 12 ... See full document
15
Existence and Uniqueness of Positive and Nondecreasing Solutions for a Class of Singular Fractional Boundary Value Problems
... Note that this problem was considered in 6 where the authors proved the existence of one positive solution for 1.1 by using Krasnoselskii’s fixed point theorem and nonlinear alternative of Leray-Schauder ... See full document
10
Precondition for Discretized Fractional Boundary Value Problem
... using fractional order partial differential equations (FPDE) in modeling different fields of ...Numerical solution of FPDE has received great progress in the recent ... See full document
6
Lower and Upper Solutions for General Two-Point Fractional Order Boundary Value Problems
... homogeneous boundary value problem corresponding to (1)-(2) is constructed and certain lemmas are ...positive solution of fractional order boundary value problem ... See full document
8
Positive Solutions for Fractional Differential Equations with Multi Point Boundary Value Problems
... on fractional calculus are devoted to the solvability of linear initial fractional differential equations on terms of special ...of solution to the nonlinear fractional differential equations ... See full document
7
Solution of the boundary value problem for nonlinear flows and maps
... the boundary value problem for activated processes, we consider the simple case of the IVDP ...the value of the action at the limit cycle is a complex discontinuous function of the ... See full document
10
Significance of Dirichlet Series Solution for a Boundary Value Problem
... series solution is an exponential series solution, which are most useful, especially in obtaining derived quantities, than pure numerical ...the solution so obtained can be confirmed using other ... See full document
9
An approximate analytic solution of a particular boundary value problem
... 3. Conclusion. The numerical and approximate temperature values are presented for different values of the radial distance r in the real physical space. The approx- imation is based on the fact that the integral ... See full document
8
On solvability of a boundary value problem for the Poisson equation with the boundary operator of a fractional order
... Problems with boundary operators of a fractional order for elliptic equations are studied in [, ]. The problem (.), (.) is studied for the Riemann-Liouville and Caputo oper- ators in the case ... See full document
18
Unbounded Solutions of Second-Order Multipoint Boundary Value Problem on the Half-Line
... Therefore, Av ∞ < v ∞ , for all v ∈ P ∩ ∂Ω, that is, λAv / v for any λ ∈ 0, 1 , v ∈ P ∩ ∂Ω. Then, Lemma 2.6 yields iA, P ∩ Ω, P 1, which implies that A has a fixed point v ∗ ∈ P ∩ Ω. Let u ∗ t v ∗ t bt a bδ/Δ, t ∈ R . ... See full document
15
Impulsive boundary value problem for a fractional differential equation
... ary value problem () into an equivalent integral equation which is different from the in- tegral equation [] and [] have obtained, and we apply the Schauder and Banach fixed point theorems to prove the ... See full document
12
Solutions for a fractional difference boundary value problem
... discrete problem via critical point theory, the authors are interested in the existence of at least one solution or infinitely many ...unique solution is not usually ... See full document
12
Existence of solution to a class of boundary value problem for impulsive fractional differential equations
... Evidently, problem (.) not only includes the boundary value problems mentioned above [] but also extends them to a much wider case. Our main tools are the nonlin- ear alternative of ... See full document
12
Positive Solution of Singular Boundary Value Problem for a Nonlinear Fractional Differential Equation
... positive solution to a singular boundary value problem for a class of nonlinear fractional differential equations with non-monotone ...the problem is also ... See full document
12
Positive solution for a fractional singular boundary value problem with p-Laplacian operator
... In this paper, we consider the fractional singular three-point boundary value problem with p-Laplacian operator. It is worth pointing out that f (t, u) may be singular at t = 0, 1 and u = 0. ... See full document
10
Existence and uniqueness of positive and nondecreasing solution for nonlocal fractional boundary value problem
... years, fractional calculus is one of the interesting issues that have at- tracted the attention of many scientists, specially in mathematics and engineering ...by boundary value problems of ... See full document
11
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