hyperbolic system

hyperbolic system的基本解释

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双曲线制

与hyperbolic system相关的网络例句 [注：此内容来源于网络，仅供参考]

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

基本的方法是以双曲型偏微分方程组的简单波解为根据的。

We obtain several decay estimate of solutionsto hyperbolic system of first order by different norms of initial data.

得到了一阶双曲组Cauchy问题解的几个衰减估计。

The problems of hyperbolic equation and system are selected to prove the ability of the proposed ELMFS.

在本文中，双曲线型方程式与方程式系统被用来证明尤拉-拉格朗日基本解法的求解能力。

There are several examples of the advection, hyperbolic system and wave problems discussed in this present work.

数值结果皆与解析解或数值解比对结果良好，证明本文所提出的无网格数值方法对於波动问题具有高度精度、一致性与效率。

The shock response of hyperbolic tangent system is investigated under the action of rectangular pulse.

研究双曲正切包装系统在矩形脉冲作用下的冲击响应。

与hyperbolic system相关的网络解释 [注：此内容来源于网络，仅供参考]

hyperbolic system：双曲型组

hyperbolic substitution 双曲代换 | hyperbolic system 双曲型组 | hyperbolic tangent 双曲正切

hyperbolic system：双曲线系统

hyperbolic position line 双曲线船位线 | hyperbolic system 双曲线系统 | hyperbolic 双曲线的

hyperbolic system：雙曲系統

双曲点 hyperbolic point | 双曲系统 hyperbolic system | 双曲型 hyperbolic type

hyperbolic system：双曲方程组

双曲组:hyperbolic systems | 双曲方程组:hyperbolic system | 双曲拱桥:Hyperbolic Arched Bridge

canonical hyperbolic system：典型双曲线系

canonical homomorphism 标准同态 | canonical hyperbolic system 典型双曲线系 | canonical image 标准象