WOS: 000320846900011By using the Avery-Henderson fixed point theorem and the Leggett-Williams fixed point theorem, this paper investigates the multiplicity of positive solutions of an nth order three-point boundary value problem. In addition, we also give some examples to demonstrate our results
We study the existence and multiplicity of solutions for the three-point nonlinear boundary value p...
WOS: 000351931100004In this paper, by using double fixed point theorem and a new fixed point theorem...
WOS: 000351931100004In this paper, by using double fixed point theorem and a new fixed point theorem...
WOS: 000320846900011By using the Avery-Henderson fixed point theorem and the Leggett-Williams fixed ...
By using the Avery-Henderson fixed point theorem and the Leggett-Williams fixed point theorem, this ...
WOS: 000300529400015By using the Avery-Henderson fixed point theorem and the five functionals fixed ...
We consider the existence of countably many positive solutions for nonlinear nth-order three-point b...
AbstractThe existence, nonexistence, and multiplicity of nonnegative solutions are established for t...
This paper is concerned with the following second-order three-point boundary value problem u″t+β2ut+...
We obtain upper and lower estimates for positive solutions of a third-order three-point boundary-val...
WOS: 000390886900008In this paper, by using four functionals fixed point theorem, we obtain sufficie...
R. A. Khan, J. J. Nieto and M. Rafique Abstract. Under suitable conditions on f(t, x, x′), the bound...
In this article, we study the existence of positive solutions to a nonlinear third-order three poin...
AbstractIn this work, by using the fixed point index method, some existence results for positive sol...
We will find conditions on f that lead to the existence of at least three positive solutions to the ...
We study the existence and multiplicity of solutions for the three-point nonlinear boundary value p...
WOS: 000351931100004In this paper, by using double fixed point theorem and a new fixed point theorem...
WOS: 000351931100004In this paper, by using double fixed point theorem and a new fixed point theorem...
WOS: 000320846900011By using the Avery-Henderson fixed point theorem and the Leggett-Williams fixed ...
By using the Avery-Henderson fixed point theorem and the Leggett-Williams fixed point theorem, this ...
WOS: 000300529400015By using the Avery-Henderson fixed point theorem and the five functionals fixed ...
We consider the existence of countably many positive solutions for nonlinear nth-order three-point b...
AbstractThe existence, nonexistence, and multiplicity of nonnegative solutions are established for t...
This paper is concerned with the following second-order three-point boundary value problem u″t+β2ut+...
We obtain upper and lower estimates for positive solutions of a third-order three-point boundary-val...
WOS: 000390886900008In this paper, by using four functionals fixed point theorem, we obtain sufficie...
R. A. Khan, J. J. Nieto and M. Rafique Abstract. Under suitable conditions on f(t, x, x′), the bound...
In this article, we study the existence of positive solutions to a nonlinear third-order three poin...
AbstractIn this work, by using the fixed point index method, some existence results for positive sol...
We will find conditions on f that lead to the existence of at least three positive solutions to the ...
We study the existence and multiplicity of solutions for the three-point nonlinear boundary value p...
WOS: 000351931100004In this paper, by using double fixed point theorem and a new fixed point theorem...
WOS: 000351931100004In this paper, by using double fixed point theorem and a new fixed point theorem...
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