On Oscillatory Properties of the $n$-th Order System of Differential Equations with Deviating Arguments

G. Giorgadze.

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On Oscillatory Properties of the $n$-th Order System of Differential Equations with Deviating Arguments

机译：具有偏差变元的微分方程的$ n $阶系统的振动性质

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《Memoirs on Differential Equations and Mathematical Physics 》 |1995年第5期| 共3页
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G. Giorgadze.;
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专利

1. On Oscillatory Properties of an n-th Order System of Linear Differential Equations with Deviating Arguments [J] . G. Giorgadze. Memoirs on Differential Equations and Mathematical Physics . 1998 ,第4期

机译：具有偏差变元的n阶线性微分方程的n阶系统的振动性质
2. OSCILLATORY PROPERTIES OF SOLUTIONS OF n-TH ORDER DIFFERENTIAL EQUATIONS WITH DEVIATING ARGUMENTS DEPENDING ON THE UNKNOWN FUNCTION [J] . N.T. Markova, P.S. Simeonov Communications in Applied Analysis . 2006 ,第4期

机译：具有未知函数的具参数的n阶微分方程解的振动性质
3. On oscillatory solutions of the system of differential equations with deviating arguments [J] . Bartu?ek Miroslav Czechoslovak Mathematical Journal . 1985 ,第4期

机译：具有偏差参数的微分方程系统的振动解。
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. On the boundedness and integration of non-oscillatory solutions of certain linear differential equations of second order [O] . Cemil Tunç, Osman Tunç 2016

机译：一类二阶线性微分方程非振动解的有界性和积分
7. Oscillatory Properties of Odd-Order Delay Differential Equations with Distribution Deviating Arguments [O] . Ali Muhib, Thabet Abdeljawad, Osama Moaaz, 2020

机译：分布偏差参数的奇数延迟微分方程的振荡特性
8. Oscillatory and Nonoscillatory Properties of First Order Differential Equations with Piecewise Constant Deviating Arguments [R] . Zhang, B. G. , Parhi, N. 1986

机译：具有逐段常偏差变元的一阶微分方程的振动性与非振动性

On Oscillatory Properties of the $n$-th Order System of Differential Equations with Deviating Arguments

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