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Global Attractivity in a Variable Coefficient Nonlinear Delay Differential Equation

机译:变系数非线性时滞微分方程的全局吸引性

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摘要

In this paper, we establish some sufficient conditions for the global attractivity of positive solutions of the following nonlinear delay differential equation with a variable coefficient x'(t)=p(t)[f(x(t-τ))-g(x(t))}, t≥0,where τ ∈ (0, ∞),p ∈ C[[0,∞), (0, ∞)] and f,g ∈ C[[0, ∞), [0, ∞)]. We also apply our main results to several differential equations derived from mathematical biology to obtain some new global attractivity results for these equations.
机译:本文为可变系数x'(t)= p(t)[f(x(t-τ))-g( x(t))},t≥0,其中τ∈(0,∞),p∈C [[0,∞),(0,∞)]和f,g∈C [[0,∞),[ 0,∞)]。我们还将主要结果应用于从数学生物学衍生的几个微分方程,以获得这些方程的一些新的全局吸引性结果。

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