AbstractIn our paper, by employing Krasnoselskii fixed point theorem, we investigate the existence of multiple positive periodic solutions for functional differential equationsx˙(t)=A(t,x(t))x(t)+λf(t,xt), where λ>0 is a parameter. Some easily verifiable sufficient criteria are established
AbstractThe existence and multiplicity of positive solutions are established to periodic boundary va...
AbstractIn this article, using the Leray–Schauder degree theory, we discuss existence, nonexistence ...
AbstractIn this paper, the authors study the equation ut=div(|Du|p−2Du)+|u|q−1u−λ|Du|l in RN with p>...
AbstractBy using Krasnoselskii's fixed point theorem and upper and lower solutions method, we find s...
AbstractThis work deals with the existence of positive ω-periodic solutions for the delay differenti...
AbstractWe prove the existence and multiplicity of positive T-periodic solution(s) for T-periodic eq...
AbstractThe second order nonlinear delay differential equation with periodic coefficients x″(t)+p(t)...
AbstractBy means of the abstract continuation theory for k-contractions, some criteria are establish...
AbstractBy using a fixed point theorem of strict-set-contraction, some criteria are established for ...
AbstractWe consider the existence of positive ω-periodic solutions for the equationu′(t)=a(t)g(u(t))...
AbstractBy using the coincidence degree theory of Mawhin, we study the existence of periodic solutio...
We study the existence of positive periodic solutions of the equations x(n)(t) − p(t)x(t) + μf(t, x(...
AbstractIn this paper, we discuss the existence of positive periodic solutions to the nonlinear diff...
International audienceMotivated by the fact that neutral functional integro-differential equations (...
AbstractBy using a well-known fixed point index theorem, we study the existence, multiplicity and no...
AbstractThe existence and multiplicity of positive solutions are established to periodic boundary va...
AbstractIn this article, using the Leray–Schauder degree theory, we discuss existence, nonexistence ...
AbstractIn this paper, the authors study the equation ut=div(|Du|p−2Du)+|u|q−1u−λ|Du|l in RN with p>...
AbstractBy using Krasnoselskii's fixed point theorem and upper and lower solutions method, we find s...
AbstractThis work deals with the existence of positive ω-periodic solutions for the delay differenti...
AbstractWe prove the existence and multiplicity of positive T-periodic solution(s) for T-periodic eq...
AbstractThe second order nonlinear delay differential equation with periodic coefficients x″(t)+p(t)...
AbstractBy means of the abstract continuation theory for k-contractions, some criteria are establish...
AbstractBy using a fixed point theorem of strict-set-contraction, some criteria are established for ...
AbstractWe consider the existence of positive ω-periodic solutions for the equationu′(t)=a(t)g(u(t))...
AbstractBy using the coincidence degree theory of Mawhin, we study the existence of periodic solutio...
We study the existence of positive periodic solutions of the equations x(n)(t) − p(t)x(t) + μf(t, x(...
AbstractIn this paper, we discuss the existence of positive periodic solutions to the nonlinear diff...
International audienceMotivated by the fact that neutral functional integro-differential equations (...
AbstractBy using a well-known fixed point index theorem, we study the existence, multiplicity and no...
AbstractThe existence and multiplicity of positive solutions are established to periodic boundary va...
AbstractIn this article, using the Leray–Schauder degree theory, we discuss existence, nonexistence ...
AbstractIn this paper, the authors study the equation ut=div(|Du|p−2Du)+|u|q−1u−λ|Du|l in RN with p>...