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Green function相关的网络例句

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Next we study the Bergman metric on hyperconvex domains in C~n. We use the properties of the pluricoinplex Green function to develop a new method.

在研究超凸域的Bergman度量时,我们利用多复变量Green函数的性质发展成为一种新的方法。

Nextwe study the Bergman metric on hyperconvex domains in〓.We use the propertiesof the pluricomplex Green function to develop a new method.

在研究超凸域的Bergman度量时,我们利用多复变量Green函数的性质发展成为一种新的方法。

Green function is an important tool in the study of boundary value problems of ordinary differential equations.

0引言Green函数是研究非线性常微分方程边值问题的一个重要工具。

We prove that a bounded hyperconvex domain D is Bergman complete if the pluricoinplex Green function is symmetric.

我们证明了若一个有界超凸域的多复变量Green函数是对称的,则其是Bergman完备的。

We prove that a bounded hyperconvex domain D isBergman complete if the pluricomplex Green function is symmetric.

我们证明了若一个有界超凸域的多复变量Green函数是对称的,则其是Bergman完备的。

Based on the phase-space generating functional of Green function, the canonical Ward identities for non-local transformation have been derived.

黄永畅 ,唐太明,李子平基于相空间Green函数的生成泛函,导出了非定域变换下正则形式的Ward恒等式。

Based on the phase-space generating functional of Green function, the canonical Noether identities under the local transformation at the quantum level have been derived.

基于Green函数的相空间生成泛函,导出了定域变换下的量子正则Noether恒等式

In this paper, we use the Pluricomplex Green function to investigate the iterative poperties of holomorphic self-maps, which are defined on the unit disk, the unit ball, the bounded strongly convex domain and the bidisc.

基于该思路,本文就利用多复Green函数,在分别研究了单位圆、超球、有界强凸域以及双圆柱上全纯自映射迭代的基础上,进一步研究了一特殊非凸域-Hartogs三角形上全纯自映射迭代的性质。

Green function defined inphase space differs from one in coordinate space by its struc-ture which exhibits nonlocatity in coordinates and oscillatorybehavior with respect to momenta.

在相空间中定义的Green函数不同于通常坐标空间的Green函数,在结构上显示出对坐标的高度非局域性,而对动量则显示出振荡行为。

This dissertation makes horizontal well and symmetric multibranch horizontal wells as research object, according to reservoir characteristics and the seepage process of horizontal well, using multidisciplinary knowledges comprehensively including reservoir geology, reservoir seepage theory, point source function, Green function, conformal transformation, partial differential equation and computational mathematics et al, then researches theory and method suitable for describing seepage process and productivlty calculation of horizontal well.

本文以水平井和对称多分支水平井为研究对象,从油气藏的储层特征和水平井的渗流过程出发,综合运用油气藏地质、油气藏渗流理论、点源函数、Green函数、保角变换、偏微分方程及计算数学等多学科知识,研究出适合于描述水平井渗流与产能计算的理论与方法,主要取得了以下成果

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