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泛函微分方程解的渐近性态
Asymptotic behavior of the solutions of the functional differential equations
【摘要】 研究下面一类高阶非线性泛函微分方程解的渐近性态[q(t)x(2n-1)(t)]′+p(t)f[x(σ(t))]=e(t).建立了方程解强迫振动的充分条件.这些结果扩展了文献[1]f(x)的范围.
【Abstract】 Consider the asymptotic behavior of the solutions of nonlinear functional differential equation[q(t)x2n-1(t)]′+p(t)f[x(σ(t))]=e(t).Some conditions to guarantee the solutions to be oscillatory are established.These results represent further improvements of the range of f(x) given by .
【关键词】 非线性;
泛函微分方程;
振动性;
渐近性态;
【Key words】 nonlinear; functional differential equations; oscillations; asymptotic behavior;
【Key words】 nonlinear; functional differential equations; oscillations; asymptotic behavior;
- 【文献出处】 黑龙江大学自然科学学报 ,Journal of Natural Science of Heilongjiang University , 编辑部邮箱 ,2006年04期
- 【分类号】O175.15
- 【被引频次】1
- 【下载频次】31