1) hyperbolic integro-differential equations
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双曲积分微分方程
1.
The approximation of hyperbolic integro-differential equations is discussed with the P1-nonconforming finite element.
讨论了双曲积分微分方程的P1-非协调元逼近,在不需要Ritz投影及任何修正格式情况下,利用该单元的特殊性质,导出了其收敛结果。
2) Hyperbolic Integrodifferential Equation
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双曲型积分微分方程
1.
Finite element method for semilinear pseudo hyperbolic integrodifferential equations mixed initial boundary value problem is studied.
研究了半线性拟双曲型积分微分方程的一类混合初边值问题的有限元方法,引入Ritz-Voltera投影方法,得到了半离散有限元格式的最优阶误差估计。
3) Linear Quasi-hyperbolic Integro-differential Equation
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伪双曲型积分微分方程
1.
(1) Linear Quasi-parabolic Integro-differential Equation(2)Linear Quasi-hyperbolic Integro-differential EquationWe obtain Lp-optimal and W1,p- optimal estimats under the certain condition(2 ≤ p < ∞).
本文的第一、二章分别考虑(1)伪抛物型积分微分方程的初边值问题(2)伪双曲型积分微分方程的初边值问题的有限元超收敛结果。
4) hyperbolic integro differential equati on
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积分-双曲方程
5) hyperbolic differential equation
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双曲微分方程
1.
This paper discusses the oscillation of solutions for a kind of neutral hyperbolic differential equations.
研究了一类中立型双曲微分方程解的振动性 ,获得了在齐次 Dirichlet,Neumann和 Robin边值条件下所有解振动的充分条
2.
By establishing a functional differential inequality and using a generalized Riccati transformation,some sufficient conditions are obtained for the oscillation of solutions of certain neutral delay hyperbolic differential equation
通过建立泛函微分不等式,利用广义Riccati变换,研究了一类中立型时滞双曲微分方程解的振动性。
6) hyperbolic PDEs
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双曲偏微分方程
1.
By means of interpolating wavelets theory ,we construct an adaptive algorithm to solve linear and nonlinear hyperbolic PDEs.
借助于插值小波理论 ,构造了用插值小波求解一维双曲偏微分方程的自适应算法 。
补充资料:双曲型偏微分方程
双曲型偏微分方程 hyperbolic type,partial differential equation of 描述振动或波动现象的偏微分方程。它的一个典型特例是波动方程 ![]() ![]() |
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
参考词条