Abstract. By using fixed-point theorem for operators on a cone, sufficient conditions for the existence of multiple positive solutions for a third-order boundary-value problem on the half-line are established. In the case of the p-Laplace operator our results for p> 1 generalize previous known results. The interesting point lies in the fact that the nonlinear term is allowed to depend on the first order derivative u′. 1
AbstractThis paper presents a variety of existence results for nonlinear multi-point boundary value ...
This paper uses a fixed point theorem in cones to investigate the multiple positive solutions of a ...
This work is devoted to the existence of nontrivial positive solutions for a class of second-order ...
In this paper, several existence results of multiple positive solutions are obtained for a boundary ...
AbstractIn this paper we consider the existence of positive solutions for the following boundary val...
By applying Leggett-Williams fixed point theorem in a suitably constructed cone, we obtain the exist...
AbstractA new fixed point theorem in a cone is applied to obtain the existence of at least one posit...
Abstract. This work proves the existence and multiplicity of positive so-lutions for a second-order ...
ABSTRACT. In this paper we consider the existence of triple positive solutions for second-order thre...
AbstractIn this work, we are concerned with the existence of multiple positive solutions to a second...
Abstract. We consider multiplicity of positive solutions for second-order mpoint boundary-value prob...
In this paper, we investigate the existence of multiple positive solutions or at least one positive ...
summary:This work is devoted to the existence of solutions for a class of singular third-order bound...
AbstractIn this paper, a new fixed-point theorem of functional type in a cone is established. With u...
summary:This work is devoted to the existence of solutions for a class of singular third-order bound...
AbstractThis paper presents a variety of existence results for nonlinear multi-point boundary value ...
This paper uses a fixed point theorem in cones to investigate the multiple positive solutions of a ...
This work is devoted to the existence of nontrivial positive solutions for a class of second-order ...
In this paper, several existence results of multiple positive solutions are obtained for a boundary ...
AbstractIn this paper we consider the existence of positive solutions for the following boundary val...
By applying Leggett-Williams fixed point theorem in a suitably constructed cone, we obtain the exist...
AbstractA new fixed point theorem in a cone is applied to obtain the existence of at least one posit...
Abstract. This work proves the existence and multiplicity of positive so-lutions for a second-order ...
ABSTRACT. In this paper we consider the existence of triple positive solutions for second-order thre...
AbstractIn this work, we are concerned with the existence of multiple positive solutions to a second...
Abstract. We consider multiplicity of positive solutions for second-order mpoint boundary-value prob...
In this paper, we investigate the existence of multiple positive solutions or at least one positive ...
summary:This work is devoted to the existence of solutions for a class of singular third-order bound...
AbstractIn this paper, a new fixed-point theorem of functional type in a cone is established. With u...
summary:This work is devoted to the existence of solutions for a class of singular third-order bound...
AbstractThis paper presents a variety of existence results for nonlinear multi-point boundary value ...
This paper uses a fixed point theorem in cones to investigate the multiple positive solutions of a ...
This work is devoted to the existence of nontrivial positive solutions for a class of second-order ...
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