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Banach algebra相关的网络例句

查询词典 Banach algebra

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

In chapter 5,we introduce the De Morgan algebra of metric and investigate the pseudo-metric Uniformity and the pseudo-metric topology and the separation axioms in De Morganalgebra of metric.We establish the Baire category theorem and the Banach contraction theo-rem,the Edelstein contraction theorem and other fixed quasi-atom theorems in De Morganalgebra of metric.In final,we give a sufficient condition for the metrization of a De Morganalgebra of topology.

在第五章里,我们地德摩根代数中引进了伪度量,探讨了伪度量一致和伪度量拓扑以及德摩根度量代数的分离公理,得到了Baire范畴定理、Banach收缩定理、Edelstein收缩定理以及其它不动拟原子定理,最后给出一个德摩根拓扑代数可度量化的充分条件。

In chapter 2, the realization and decoupling of linear systems over a commutative Banach algebra have been studied.

第二章,研究了交换Banach代数上线性系统的实现与解耦控制。

In chapter 3, the concepts of M-matrix and H-matrix over a commutative Banach algebra have been proposed, and some of their important properties and applications in linear systems over a commutative Banach algebra have been studied. For usual complex matrix, the Bellman inequality with Hadamard product has been proved.

第三章,提出了交换Banach代数上M一矩阵及H一矩阵的概念,研究了其一些重要性质,并给出了在交换Banach代数上线性系统中的应用;对有限维复矩阵,证明了关于 Hadamard乘积的 Bell.an不等式。

The paper addresses the existence problem of generalized inverses for elements of a Banach algebra under perturbations and derives a sufficient and necessary condition for the existence of generalized inverse.

文中讨论了Banach代数元扰动后广义逆的存在性问题。用线性算子广义逆的稳定性问题的方法,得到Banach代数元扰动后广义逆存在的充分必要条件以及稳定的一个充分条件

In chapter 1, the relations between spectrum displacement problem and controllability, observabiity for linear systems over a commutative Banach algebra have been discussed, the open problem about spectrum displacement posed by Kaashoek have been solved, and the if and only if conditions for stability, stabiizabit~ detectability have been obtained.

第一章,讨论了交换Banach代数上线性系统的谱配置问题与可控性、可观性的关系,解决了Kaashoek等提出的关于谱配置的公开问题,给出并证明了判定其稳定性、可稳定性、可检测性的充要条件。

For a given strictly proper rational function matrix over a commutative Banach algebra, the controllable, observable realizations have been constructed, the uniqueness of minimal realizations under the system equivalence has been proved, also, the necessary and sufficient conditions for decoupling have been given.

对给定的定义在交换Banach代数上的严格真有理函数矩阵,构造了可控型、可观型的实现,证明了其极小实现在系统等价意义下的唯一性;给出了交换B.fi。

Firstly,a involution on Universal Clifford algebra 〓 is introduced.then we equip a inner product and the corresponding two equivalent norms onUniversal Clifford algebra 〓,and then we prove that Universal Cliffordalgebra 〓 is a Banach algebra with one of the above norms,these resultsare very important for further study in this field.

第一,本文创造性地准确地给出了在少Clifford代数〓上的一个对合运算表示,由此,我们给出了在泛Clifford代数〓上的一个内积,然后给出了相应的在泛Clifford代数〓上的两个等价的范数,并证明了若在〓上赋予其中的一个范数,则〓是一个Banach代数,这为在泛Clifford分析中进一步开展工作奠定了初步的基础。

We prove that every linear map preserving zero Jordan triple product and unit from nest subalgebras of factor yon Neumann algebras to Banach algebra with unit is a Jordan isomorphisms.

接着我们对至少有一个非平凡可比较元的CSL代数上的双向保零积线性映射进行了研究,得到此映射为同构。

The thesis consists of the followingmain results:the Cauchy's integral formula on certain distinguished boundaryfor LR regular functions with values in a universal Clifford algebra 〓,theCauchy's integral theorem,the mean value theorem,the maximum modulus the-orem.the Taylor's expansion,the Laurent's expansion and the residue theoremetc..

第一章叙述了泛Clifford代数基本理论,其中,我们首先准确而又富有创造性地给出了在泛Clifford代数〓上的一个对合运算表示,由此,我们给出了在泛Clifford代数〓上的一个内积,然后,我们借此给出了在泛Clifford代数〓上的相应的两个等价的范数,并证明了若在〓上赋予其中的一个范数,则〓是一个Banach代数。

It is proved that every Lie derivation of nest algebra is the sum of an associative derivation and a general trace. Every Lie isomorphism between nest subalgebras of a factor von Neumann algebra is the sum of an isomorphism and a general trace or the sum of a negative anti-isomorphism and a general trace. Lie invariant subspace of linear mappings on Banach algebras is introduced, and linear maps from nest subalgebra of a factor von Neumann algebra into itself which satisfy the property that the space of derivations is their Lie invariant subspaces are characterized. Simultaneously, it is shown that such maps are Lie derivations modulo the set of scalar multiple of the identity.

得到Lie导子的特征表示,即套代数上的任何一个Lie导子都是内导子与广义迹之和;给出了Lie同构和同构及反同构之间的关系,即因子von Neumann代数中套子代数之间的任何一个Lie同构要么是同构与广义迹之和要么是负反同构与广义迹之和;引入了Banach代数上线性映射的Lie不变子空间,并给出von Neumann代数中套子代数上以导子空间为Lie不变子空间的线性映射的一个刻画,同时也表明在模去数乘恒等映射的意义下,以导子空间为Lie不变子空间的线性映射就是Lie导子。

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