英语人>网络解释>Poisson's equation 相关的网络解释
Poisson's equation相关的网络解释

查询词典 Poisson's equation

与 Poisson's equation 相关的网络解释 [注:此内容来源于网络,仅供参考]

finite difference equation model:有限差分公式模型

finite difference equation 有限差分方程=>差分方程式 | finite difference equation model 有限差分公式模型 | finite difference equations 有限差分方程

Flory equation:佛利方程式

"floor underlayment","地板底衬" | "Flory equation","佛利方程式" | "Flory equation of state theory","佛利状态理论方程式"

Flory equation of state theory:佛利状态理论方程式

"Flory equation","佛利方程式" | "Flory equation of state theory","佛利状态理论方程式" | "Flory-Huggins constant","佛-赫常数"

Gevrey function of the second class:热夫雷二类函数

热[传]导方程|heat-conduction equation, heat equation | 热夫雷二类函数|Gevrey function of the second class | 热浴抽样方法|heat bath sampling technique

first order functional calculus:一阶泛函演算

一阶方程 first order equation | 一阶泛函演算 first order functional calculus | 一阶积分微分方程 first order integral-differential equation

functional differential equation:泛函微分方程

functional determinant 函数行列式 | functional differential equation 泛函微分方程 | functional equation 函数方程

Nonlinear functional differential equation:非线性泛函微分方程

迭代泛函微分方程:iterative functional differential equations | 非线性泛函微分方程:Nonlinear functional differential equation | 中立型泛函微分方程:Neutral Functional Differential Equation

Neutral Functional Differential Equation:中立型泛函微分方程

非线性泛函微分方程:Nonlinear functional differential equation | 中立型泛函微分方程:Neutral Functional Differential Equation | 微分积分方程组:Systems of integro-differential equations

stochastic functional equation:随机函数方程

随机微分方程 stochastic differential equation | 随机函数方程 stochastic functional equation | 随机独立 stochastic independence

general solution of a differential equation:微分方程的通解

微分方程的解 solution of a differential equation | 微分方程的通解 general solution of a differential equation | 初始条件 initial condition

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fibrosarcoma:纤维肉瘤

1.纤维肉瘤 纤维肉瘤(fibrosarcoma)起源于成纤维细胞,是纤维组织的恶性肿瘤,多见于5岁以下,有些患儿出生时即发现,也称"先天性及婴儿纤维肉瘤",男孩略多于女孩.

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hierarchical file system:分级档案系统

"hexadecimal system","十六进制数系" | "hierarchical file system","分级档案系统" | "hierarchical model","分级模型,分层模型"