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BOUNDEDNESS AND DISSIPATION FOR DYNAMIC EQUATIONS ON TIME SCALES

BOUNDEDNESS AND DISSIPATION FOR DYNAMIC EQUATIONS ON TIME SCALES
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摘要 In this paper we investigate tlae boundeoness and dissipation for dynamlc equations on time scales. By using Lyapunov type function and its Diniderivative, the boundedness and dissipation criteria for first-order IVP's are obtained. Some examples are given. Finally, we tentatively investigate convergence of the system. In this paper we investigate the boundedness and dissipation for dynamic equations on time scales. By using Lyapunov type function and its Dini-derivative, the boundedness and dissipation criteria for first-order IVP's are obtained. Some examples are given. Finally, we tentatively investigate convergence of the system.
出处 《Annals of Differential Equations》 2006年第2期176-184,共9页 微分方程年刊(英文版)
基金 Supported by the NNSF of China (No.10371135).
关键词 time scale BOUNDEDNESS DISSIPATION Lyapunov function 有界性 时间尺度 耗散 Lyapunov函数
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