• The completely conservative difference scheme for hyperbolic differential equations in three dimensions is studied.

    研究双曲方程组完全守恒差分格式

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  • The neutral delay nonlinear hyperbolic differential equations is considered. A sufficient condition for the oscillation on the equations is obtained.

    考虑一类中立型时滞双曲微分方程得到了方程振动一个充分条件

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  • Aim To study a class of boundary value problem of hyperbolic partial functional differential equations with continuous deviating arguments.

    目的研究一类具有连续偏差变元双曲泛函微分方程问题解的振动性。

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  • Telegraph equations, can be looked as cascade connection of two-port network of lumped circuit of transmission line, is a hyperbolic partial differential equations.

    传输线可以看作集中参数二端口网络联,其数学模型—电报方程阶双曲型微分方程组

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  • The underlying method is based on the simple wave solutions of a system of hyperbolic partial differential equations.

    基本方法是以双曲型微分方程组简单为根据的。

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  • This model consists the hyperbolic partial differential equations, boundary conditions and cyclical conditions of the system.

    模型描述系统振动双曲微分方程组及相应边界条件周期性条件组成。

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  • Based on theory of hyperbolic linear partial differential operator, the initial value problem of a kind of quasi-linear hyperbolic equations with non-zero initial values was introduced and studied.

    基于双曲线性微分算子理论引入研究了具有非零初始线性双曲型方程的定解问题

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  • This paper studies the H-oscillations of hyperbolic partial functional in differential equations with deviating arguments and provides it with sufficient conditions.

    本文研究一类具有连续偏差变元带中立项的双曲泛函微分方程解的H-振动性,给出了判别解H-振动的充分条件

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  • The neutral delay nonlinear hyperbolic differential equation is considered. A sufficient condition for the oscillation on the equations is obtained.

    考虑一类中立型时滞双曲微分方程得到了方程振动一个充分条件

    youdao

  • In this paper, we studied oscillation of the solutions of neutral hyperbolic partial differential equations with nonlinear diffusion coefficient and damped terms.

    本文梁方基础上研究了一类具有非线性阻尼力源项的四阶波动方程的初边值问题。

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  • The underlying method is based on the simple wave solutions of a system of hyperbolic partial differential equations.

    复杂介质中地震波传播多通过求取单程或双程波动方程数值解进行模拟的。

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  • The underlying method is based on the simple wave solutions of a system of hyperbolic partial differential equations.

    复杂介质中地震波传播多通过求取单程或双程波动方程数值解进行模拟的。

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