Periodic Solutions with Prescribed Minimal Period for  2 n  th-Order Nonlinear Discrete Systems | Zendy

Haiping Shi | Zendy; Peifang Luo | Zendy; Zan Huang | Zendy

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Periodic Solutions with Prescribed Minimal Period for

2 n

th-Order Nonlinear Discrete Systems

Author(s) -

Haiping Shi,

Peifang Luo,

Zan Huang

Publication year - 2021

Publication title -

discrete dynamics in nature and society

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.264

H-Index - 39

eISSN - 1607-887X

pISSN - 1026-0226

DOI - 10.1155/2021/2432761

Subject(s) - order (exchange) , mathematics , nonlinear system , class (philosophy) , period (music) , point (geometry) , discrete mathematics , computer science , physics , finance , quantum mechanics , artificial intelligence , acoustics , economics , geometry

In this paper, by using the critical point theory, some new results of the existence of at least two nontrivial periodic solutions with prescribed minimal period to a class of 2 n th-order nonlinear discrete system are obtained. The main approach used in our paper is variational technique and the linking theorem. The problem is to solve the existence of periodic solutions with prescribed minimal period of 2 n th-order discrete systems.

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