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A RESULT ON PERIODIC SOLUTIONS OF SECOND ORDER FUNCTIONAL DIFFERENTIAL EQUATIONS

A RESULT ON PERIODIC SOLUTIONS OF SECOND ORDER FUNCTIONAL DIFFERENTIAL EQUATIONS
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摘要 We obtain sufficient condition for the existence of periodic solutions of thefollowing second order functional differential equationsx'(t) + ax'~α(t) + bf(x(t)) + g(x(t-T_1), x'(t-T_2))=p(t)=p(t+2π).Our approach is based on the continuation theorem of coincidence degree, andthe α-priori: estimate of periodic solutions. We obtain sufficient condition for the existence of periodic solutions of thefollowing second order functional differential equationsx'(t) + ax'~α(t) + bf(x(t)) + g(x(t-T_1), x'(t-T_2))=p(t)=p(t+2π).Our approach is based on the continuation theorem of coincidence degree, andthe α-priori: estimate of periodic solutions.
作者 张正球
出处 《Annals of Differential Equations》 2004年第2期208-214,共7页 微分方程年刊(英文版)
基金 The project is supported by NNSF of China(No.10271044)
关键词 periodic solutions the continuation theorem coincidence degree functional differential equations the property of Brouwer degree periodic solutions the continuation theorem coincidence degree functional differential equations the property of Brouwer degree
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参考文献1

  • 1Roger D. Nussbaum.Periodic solutions of some nonlinear autonomous functional differential equations[J].Annali di Matematica Pura ed Applicata Series.1974(1)

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