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almost bounded function相关的网络例句

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Transitivity determines whether the trust is bounded by the domain and the realm in the trust relationship.

传递决定信任是否被信任关系里的域和领域绑定。

Let f be defined for all nonnegative x, and suppose that it is continuous, strictly increasing and bounded on its domain.

令f定义在一切非负的x 上,并在定义域内连续、严格递增和有界。

Next, we concern with the famous problem of Kobayashi as follows: Which bounded pseudoconvex domain is complete w.r.t.

第二部分,我们研究Kobayashi提出的一个著名问题:什么样的拟凸域是Bergman完备的?

Rn (n ≥2) is a bounded smooth domain.

其中ΩR~n(n≥2)是有界光滑区域。

R~2 is a bounded domain with sufficiently smooth boundary T.

是平面R~2上的有界光滑区域,Γ为其边界,k∈C为波数,λ为阻尼系数。

As a result of the interpretation of the discrete random walk model,the stability and convergence of the numerical method in a bounded domain are discussed.

接下来提出求解有界区域内的Lévy-Feller对流-扩散微分方程的显式差分格式,并且利用前面随机游走模型中的结论证明了显式格式的稳定性和收敛性。

In the paper, we study the existence and eigenvalue problem of p-Laplacian equation with No flux boundary condition in a bounded domainΩ?

中文摘要:本文主要研究了R~N中有界域上p-Laplacian方程在无流边界条件下问题解的存在性及特征值问题。

Blow-up of nonnegative radial solutions for a family of parabolic equation s in bounded domain in RN

其中a,b不同时为0直线的一般式方程能够表示坐标平面内的任何直线。

The inverse radius vector transform is applied in this paper to change the boundless space into a bounded domain,so that the finite element method can be used in computing electromagnetic fields with open boundaries.

目前,在电磁场数值分析中,有限元法得到了广泛的应用,但一般都认为有限元法适用于有界空间中的电磁场问题,这是因为对于无界空间中的电磁场问题,方法的直接应用存在着一定的困难。

CHAPTER 2 is concerned with the nonlinear hyperbolic equationswhere Ω is a bounded domain with smooth boundaryΩ.

第一章讨论如下非线性抛物型方程的初边值问题:其中Ω是R的一个多角形区域,Ω为其边界,c,p,bi,f,u0均为已知函数。

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推荐网络例句

I can do simple painting, carpentry and plumbing.

我能做简单的油漆、木工和修水管等工作。

The motivations, notations and outline of this work are also given in this chapter.

从这个意义上讲,这些时滞是无害的。然后用实例说明这三个定理的应用和互不包含性。

American writer known for his droll epigrammatic verse,much of which appeared in the New Yorker.

纳西,奥格登1902-1971美国作家,因写没有固定韵律的幽默诗而闻名,其中大多数发表在《纽约人》杂志上