AbstractIn this paper, we consider the existence and multiplicity of positive periodic solutions for first-order vector differential equation x′(t)+f(t,x(t))=0, a.e. t∈[0,ω] under the periodic boundary value condition x(0)=x(ω). Here ω is a positive constant, and f:[0,ω]×Rn→Rn is a Carathéodory function. Some existence and multiplicity results of positive periodic solutions are derived by using a fixed point theorem in cones
AbstractIn this work, existence criteria for a positive solution for the following first-order discr...
By using Krasnoselʹski\u{ı}'s fixed point theorem on cones, the author studies the existence of posi...
AbstractConsider the differential equation (1)x′+f(t,x)=h(t), where h(t) is a 1-periodic continuous ...
AbstractWe prove the existence and multiplicity of positive T-periodic solution(s) for T-periodic eq...
In this paper, we study the existence of positive periodic solutions to the equation x" = f (t,...
In this paper, we study the existence of positive periodic solutions to the equation x" = f (t,...
AbstractWe consider the existence, multiplicity and nonexistence of positive ω-periodic solutions fo...
AbstractBy applying the well known Leggett–Williams multiple fixed point theorem and fixed point the...
AbstractIn this work, we have obtained existence results for single and multiple positive periodic s...
AbstractIn our paper, by employing Krasnoselskii fixed point theorem, we investigate the existence o...
AbstractThis paper is devoted to studying the existence of single and multiple positive solutions to...
Abstract This paper studies the existence of positive periodic solutions of the following delayed di...
Abstract Using the fixed point theorem, we study the existence and multiplicity of positive periodic...
We study the existence and multiplicity of positive periodic solutions to the nonlinear differential...
AbstractIn this paper we consider the existence and uniqueness of positive periodic solution for the...
AbstractIn this work, existence criteria for a positive solution for the following first-order discr...
By using Krasnoselʹski\u{ı}'s fixed point theorem on cones, the author studies the existence of posi...
AbstractConsider the differential equation (1)x′+f(t,x)=h(t), where h(t) is a 1-periodic continuous ...
AbstractWe prove the existence and multiplicity of positive T-periodic solution(s) for T-periodic eq...
In this paper, we study the existence of positive periodic solutions to the equation x" = f (t,...
In this paper, we study the existence of positive periodic solutions to the equation x" = f (t,...
AbstractWe consider the existence, multiplicity and nonexistence of positive ω-periodic solutions fo...
AbstractBy applying the well known Leggett–Williams multiple fixed point theorem and fixed point the...
AbstractIn this work, we have obtained existence results for single and multiple positive periodic s...
AbstractIn our paper, by employing Krasnoselskii fixed point theorem, we investigate the existence o...
AbstractThis paper is devoted to studying the existence of single and multiple positive solutions to...
Abstract This paper studies the existence of positive periodic solutions of the following delayed di...
Abstract Using the fixed point theorem, we study the existence and multiplicity of positive periodic...
We study the existence and multiplicity of positive periodic solutions to the nonlinear differential...
AbstractIn this paper we consider the existence and uniqueness of positive periodic solution for the...
AbstractIn this work, existence criteria for a positive solution for the following first-order discr...
By using Krasnoselʹski\u{ı}'s fixed point theorem on cones, the author studies the existence of posi...
AbstractConsider the differential equation (1)x′+f(t,x)=h(t), where h(t) is a 1-periodic continuous ...