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adjoint determinant相关的网络例句

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The definition of adjoint pair and equivalent condition are discussed. A sufficient condition of adjoint pair is improved.

讨论伴随对定义及其等价条件,改进伴随对存在的一个充分条件。

This research method is independent of Green"s function and variational structure. So it can tackle with the BVP for non self-adjoint and self-adjoint difference equations and overcome the difficulties brought about by the establishment of Green"s function, a study of the sign and the estimate of below and above bounded for Greens function.

本章的研究方法既不依赖于Green函数又不依赖于变分结构,因而能解决非自共轭的差分方程边值问题,且克服了Green函数的建立、其符号的判断及其上下界的估计给研究带来的困难,该方法同样适用于研究自共轭的差分方程边值问题。

Firstly, we define the Killing form over any finite dimensional Hopf algebras using the adjoint action, then we investigate the fundamental properties of the Killing form, and obtain a decomposition of Hopf algebras under the adjoint action.

首先,利用Hopf代数的伴随作用定义了有限维Hopf代数上的Killing型,并讨论了Killing型的基本性质,得到了Hopf代数上的伴随表示分解式。

By constructing different quotient spaces,using the method of symplectic geometry,the self-adjoint extensions of symmetric differential operators in the direct sum spaces for the different deficiency indices at(2,2)singular points was discussed. The classification and description of complete Lagrangian submanifold that correspond with self-adjoint domains of second order differential operators were given.

由于对称微分算子在端点处的亏指数取值情况不同,当微分算子在端点处的亏指数均取(2, 2)时,通过构造商空间,应用辛几何的方法讨论了直和空间的对称微分算子的自共轭扩张问题,并给出了与二阶微分算子自共轭域相对应的完全Lagrangian子流型的分类与描述。

We discuss a class of second order self-adjoint matrix differential systems with damping term and self-adjoint Hamiltonian matrix differential systems, etc.

在第五、六章中,考虑一类线性泛函g和一类对s偏导数不一定非正的Hk型函数,分别研究了自伴的带有阻尼项的二阶矩阵微分系统和自共轭的Hamilton矩阵微分系统。

The central problem is whether thecommutatoris self-adjoint or not since every observable in quantum mechanics isrepresented by a self-adjoint operator.

对于该不等式的一个中心问题是:交换子i不是自共轭的,也就是说,不是量子力学中的一个观测量。

In Chapter 3,applying the results of the Chapter 1 and 2,we discusssystematically the bound restricting self-adjoint extensions for Sturm-Liouvilleoperator 〓,i.e.,for any constant〓,we find all the possible self-adjoint extensionsL,such that their minimal engenvalue is exactly equal to 〓.

第三章 应用前两章所发展的一般理论,更详尽地讨论Sturm-Liouville微分算子〓的限界自伴扩张(即刻画〓的所有可能自伴扩张L使L以预先给定的常数〓为最小特征值)。

Inverse algorithm adjoint matrix method, used to solve determinant of the upper triangular matrix.

求逆算法采用伴随矩阵法,求解行列式采用化上三角矩阵法。

There are many methods to compute determinant, but the different methods, in the actual computation process, only suit for the different characteristic determinant. The present paper mainly studies 14 kinds the most common and also the most important methods.

计算行列式的方法非常的多,在实际的计算过程中不同的方法往往适合于不同特征的行列式,本论文主要研究其中的十四种最常用的也是最重要的方法。

The second part is the computational methods of the determinant: This part is core part in the full text, and mainly studied 14 kinds computational methods which nearly covered each kind of the characteristic of the determinant computation, including the definition method, the triangle method, Canada method and so on.

第二部分为行列式的计算方法:这一部分是全文的核心部分,主要研究了几乎覆盖各种特征的行列式计算的十四种重要方法,包括定义法、三角形法、加边法等,它们为我们计算行列式提供了方便快捷的途径。

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