Periodic solutions of a high order equation with deviating arguments.
Lin, Wen-Xian (2004)
Mathematica Pannonica
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Displaying similar documents to “Existence of periodic solution for first order nonlinear neutral delay equations.”
Periodic solutions of a high order equation with deviating arguments.
Forbidden periods in delay differential equations.
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Periodic solutions of a differential delay equation of Rayleigh type
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Existence and uniqueness of periodic solutions for a kind of nonlinear nth order differential equations with delays
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By applying the continuation theorem of coincidence degree theory, we establish new results on the existence and uniqueness of 2π-periodic solutions for a class of nonlinear nth order differential equations with delays.
Periodic solutions of nth order delay Rayleigh equations
Gen-Qiang Wang, Sui Sun Cheng (2002)
Annales Polonici Mathematici
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A priori bounds are established for periodic solutions of an nth order Rayleigh equation with delay. From these bounds, existence theorems for periodic solutions are established by means of Mawhin's continuation theorem.
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Wang, Yong (2010)
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Sharp inequalities for periodic functions.
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Periodic solutions of periodic generalized food limited model.
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International Journal of Mathematics and Mathematical Sciences
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Analysis of periodic solutions for nonlinear coupled integro-differential systems with variable delays
Bouzid Mansouri, Abdelouaheb Ardjouni, Ahcene Djoudi (2022)
Commentationes Mathematicae Universitatis Carolinae
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The objective of this work is the application of Krasnosel'skii's fixed point technique to prove the existence of periodic solutions of a system of coupled nonlinear integro-differential equations with variable delays. An example is given to illustrate this work.
The existence of periodic solutions for a class of nonlinear functional differential equations
Jin-Zhi Liu, Zhi-Yuan Jiang, Ai-Xiang Wu (2008)
Applications of Mathematics
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This paper is concerned with periodic solutions of first-order nonlinear functional differential equations with deviating arguments. Some new sufficient conditions for the existence of periodic solutions are obtained. The paper extends and improves some well-known results.