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On the Solvability of Boundary Value Problems for Systems of Nonlinear Differential Equations with Deviating Arguments

机译：具有偏差变元的非线性微分方程组边值问题的可解性。

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《Memoirs on Differential Equations and Mathematical Physics》 |1997年第5期|共5页
作者
I. Kiguradze; B. P#367; ?a.;
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中图分类数学;
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1. On the Solvability of Boundary Value Problems for Systems of Nonlinear Differential Equations with Deviating Arguments [J] . I. Kiguradze, B. P#367, ?a. Memoirs on Differential Equations and Mathematical Physics . 1997,第1期

机译：具有偏差变元的非线性微分方程组边值问题的可解性。
2. Systems of first order impulsive functional differential equations with deviating arguments and nonlinear boundary conditions [J] . Wang G., Zhang L., Song G. Nonlinear Analysis: An International Multidisciplinary Journal . 2011,第3期

机译：具有变参数和非线性边界条件的一阶脉冲泛函微分方程组。
3. Boundary value problems for systems of nonlinear integro-differential equations with deviating arguments [J] . Wang GT Journal of Computational and Applied Mathematics . 2010,第5期

机译：带偏差变元的非线性积分-微分方程组的边值问题
4. Systems of Nonlinear Fractional Differential Equations with Deviating Arguments and Different Integral Boundary Conditions [C] . Guotao Wang, Lihong Zhang, Haiyong Xu Proceedings of the Fifth symposium on fractional differentiation and its applications . 2012

机译：具有偏差变元和不同积分边界条件的非线性分数阶微分方程组。
5. Oscillation behavior of higher order functional differential equations with distributed deviating arguments. [D] . Candan, Tuncay. 2003

机译：具有分布偏差变元的高阶泛函微分方程的振动性。
6. Modified Taylor series method for solving nonlinear differential equations with mixed boundary conditions defined on finite intervals [O] . Hector Vazquez-Leal, Brahim Benhammouda, Uriel Antonio Filobello-Nino, -1

机译：修正泰勒级数法求解有限边界上混合边界条件的非线性微分方程
7. Boundary value problems for systems of nonlinear integro-differential equations with deviating arguments [O] . Wang Guotao 2010

机译：变元非线性积分微分方程系统的边值问题

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