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invariant subspace相关的网络例句

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

In this paper, based on the invariant subspace theory and adjoint operator concept of linear operator, a new matrix representation method is proposed to calculate the normal forms of n order general nonlinear dynamic systems.

对于 n阶一般的非线性动力系统,根据线性算子的不变子空间理论和共轭算子概念,提出一种计算其规范形的新的矩阵表示方法。

It is to ask whether every bounded linear operator on a separable Hilbert space has a nontrivial invariant subspace and it can be reduced to the case of diagonal operator.

不变子空间问题是一个引人瞩目的公开问题,它是说在一个可分的Hilbert空间上是否每一个有界线性算子都存在非平凡的不变子空间?

Crystal ; axial symmetry element ; invariant subspace ; the trace of a matrix

晶体;轴性对称元素;不变子空间;矩阵的迹

We also prove that the first invariant subspace is a proper subset of controllable state set rather than the whole of it.

并证明第一不变子空间只是能控状态集的真子集,而非其全体。

In this paper, the sampling theorem is studied in the shift invariant subspace in higher dimension.

本文研究了高维平移不变子空间中的抽样定理。

There exists a nontrivial invariant subspace of $T$.

文章的结果和证明都是对的。

Finally, a basic lemma was given to reveal the relation between the solution set of a centain integral equations and the generalized cyclic invariant subspace. This lemma will play an important role in the determination of controllability.

然后以一个基本引理的形式揭式某一积分方程的解集与广义循环不变子空间之间的联系,这个引理将在能控性的判定中起关键作用。

Classification of two-component nonlinear cross-diffusion systemsis presented by a developing invariant subspace method.

将不变子空间方法进行推广,并用于带有交错扩散项的非线性方程组的分类。

Firstly, the recent developments in controllability and observability for switched system are reviewed. Secondly, by means of properties of invariant subspace, the controllability for switched systems with continuous-time and discrete-time subsystems, and a class of discrete impulsive switched systems is respectively investigated. Some sufficient and necessary conditions of controllability are proved. In the end, some simple criterions for controllability and observability of switched symmetric composite systems are set up.

首先介绍了切换系统能控性与能观性方面的一些重要结论;其次,用不变子空间的性质分别研究了同时含有连续子系统和离散子系统的切换系统和一类离散脉冲切换系统的能控性,建立了相应的充分性与必要性判别准则;最后,研究了切换对称组合系统的能控性与能观性,得到了此系统能控性与能观性的简单判据。

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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