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Global asymptotic stability of nonlinear neutral differential equation

机译:非线性中立型微分方程的全局渐近稳定性。

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摘要

In this paper, the following nonlinear neutral differential equation x'(t) = -a(t)x(t) + c(t)x'(t - t_1(t)) + q(t,x(t), x(t - t_2(t))) is considered. By using fixed point theory, we give some new conditions to ensure that the zero solution is globally asymptotically stable in C~1. By weakening the assumptions on the neutral coefficient c and the delay τ_1 and by obtaining more manageable criteria, some existing results are improved and generalized.
机译:在本文中,以下非线性中立微分方程x'(t)= -a(t)x(t)+ c(t)x'(t-t_1(t))+ q(t,x(t), x(t-t_2(t)))被考虑。通过使用不动点理论,我们给出了一些新的条件,以确保零解在C〜1中是全局渐近稳定的。通过削弱关于中性系数c和延迟τ_1的假设,并通过获得更多可管理的标准,可以改善和推广一些现有结果。

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