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This article discuss some basic conception , character ,lemma and axiom about keeping shape changed method .

本文主要论述了保形变换的一些基本的概念,性质,和重要的引理,定理。

The lemma is ready for proving the sufficientand necessary condition. We find that ?

引理是为证明直觉模糊关系方程相容的充要条件而准备的。

The thesis is re-organization of contents of ,, and , and Lemma 1.1.2 and Proposition 3.4.1 are proven by myself.

这篇论文大部份的内容是重新整理,, and 里头关於必要维度的结果,而引理 1.1.2 以及命题 3.4.1是由我独立完成的。

Note that this proof uses the strong version of the ArtinRees lemma.

请注意这个证明使用了Artin-Rees引理的强形式。

We shall prove the following ungainly technical lemma.

我们来证明下面的冗长的技术性的引理

The main part of my paper is to generalize one of Reinders'theorem, using the generalization of Mues lemma.

本文的重点就是利用推广的的Mues引理把Reinders的一个定理完全推广到了小函数的情形。

And 〓 connecting lemma,whichwas proved recently,plays a key role in the proofs of many theorems.

而最近刚刚证明的〓连接引理则在许多定理的证明中起了至关重要的作用。

Topics covered include: nonlinear ordinary differential equations; planar autonomous systems; fundamental theory: Picard iteration, contraction mapping theorem, and Bellman-Gronwall lemma; stability of equilibria by Lyapunov's first and second methods; feedback linearization; and application to nonlinear circuits and control systems.

课程的主题包括:非线性常微分方程组;二维自治系统;与课程相关的基本理论,如比卡迭代法,压缩映射定理,Bellman-Gronwall引理,平衡点稳定性分析的李雅普诺夫第一种方法和第二种方法,反馈的线性化;以及非线性电路和控制系统的实际应用。

The paper deals with the mean square value of dynamic loads for automobiles with two degrees of freedom by means of random vibration theory and derives an analytieal formula according to Jordan lemma.

运用随机振动理论,研究了二自由度汽车车轮的动载荷均方值,由约旦复变函数引理,推出一个解析公式。

In chapter 4, the factorization and cascade decomposition for first order singular systems have been discussed, the if and only if conditions have been obtained, the invariaty of minimality under factoiization and cascade decomposition has been proved.

第四章,讨论了一阶奇异系统的因子分解和级联分解,给出了其具有上述分解的充要条件,证明了极小性在分解下的不变性;对具有一阶奇异系统实现的有理函数矩阵,给出了判定其为正实函数的充要条件,推广了著名的正实引理

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年美国个人破产法的一个改动使得破产登记急速下降,而后引起了信用卡大规模的亏损。

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