This paper is devoted to the existence of multiple positive solutions for fractional boundary value problem DC0+αu(t)=f(t,u(t),u′(t)), 0<t<1, u(1)=u′(1)=u′′(0)=0, where 2<α≤3 is a real number, CD0+α is the Caputo fractional derivative, and f:[0,1]×[0,+∞)×R→[0,+∞) is continuous. Firstly, by constructing a special cone, applying Guo-Krasnoselskii’s fixed point theorem and Leggett-Williams fixed point theorem, some new existence criteria for fractional boundary value problem are established; secondly, by applying a new extension of Krasnoselskii’s fixed point theorem, a sufficient condition is obtained for the existence of multiple positive solutions to the considered boundary value problem from its auxiliary problem. Finally, as applications,...
AbstractIn this paper, we investigate the existence of three positive solutions for the following m-...
AbstractIn this paper, the existence of positive solutions for the nonlinear Caputo fractional funct...
In this paper we will consider an ath order fractional boundary value problem, n−1 \u3c a ≤ n, n ∈ N...
By using Krasnoselskii's fixed point theorem, we study the existence of at least one or two positive...
AbstractIn this paper, we investigate the existence and multiplicity of positive solutions for nonli...
The positive solutions under particular boundary circumstances arising from non-linear fractional di...
We investigate the existence and multiplicity of positive solutions for the nonlinear fractional dif...
We study the existence of positive solutions for the boundary value problem of nonlinear fractional ...
Abstract. In this paper, we consider the existence and multiplicity of posi-tive solutions for the n...
Abstract. In this paper, we consider the existence and multiplicity of posi-tive solutions for the n...
AbstractIn this paper, we investigate the multiple and infinitely solvability of positive solutions ...
Abstract: In this paper, we investigate the problem of existence and nonexistence of positive soluti...
The existence and multiplicity of positive solutions for the nonlinear fractional differential equat...
Abstract. In this paper we generalize the main results of Bai, Wang and Ge (Electron J. Diff. Eqns. ...
This article is concerned to study the existence and multiplicity of positive solutions to a class w...
AbstractIn this paper, we investigate the existence of three positive solutions for the following m-...
AbstractIn this paper, the existence of positive solutions for the nonlinear Caputo fractional funct...
In this paper we will consider an ath order fractional boundary value problem, n−1 \u3c a ≤ n, n ∈ N...
By using Krasnoselskii's fixed point theorem, we study the existence of at least one or two positive...
AbstractIn this paper, we investigate the existence and multiplicity of positive solutions for nonli...
The positive solutions under particular boundary circumstances arising from non-linear fractional di...
We investigate the existence and multiplicity of positive solutions for the nonlinear fractional dif...
We study the existence of positive solutions for the boundary value problem of nonlinear fractional ...
Abstract. In this paper, we consider the existence and multiplicity of posi-tive solutions for the n...
Abstract. In this paper, we consider the existence and multiplicity of posi-tive solutions for the n...
AbstractIn this paper, we investigate the multiple and infinitely solvability of positive solutions ...
Abstract: In this paper, we investigate the problem of existence and nonexistence of positive soluti...
The existence and multiplicity of positive solutions for the nonlinear fractional differential equat...
Abstract. In this paper we generalize the main results of Bai, Wang and Ge (Electron J. Diff. Eqns. ...
This article is concerned to study the existence and multiplicity of positive solutions to a class w...
AbstractIn this paper, we investigate the existence of three positive solutions for the following m-...
AbstractIn this paper, the existence of positive solutions for the nonlinear Caputo fractional funct...
In this paper we will consider an ath order fractional boundary value problem, n−1 \u3c a ≤ n, n ∈ N...