伴随变换

词组短语

adjoint transformation

与伴随变换相关的网络例句 [注：此内容来源于网络，仅供参考]

It gives a definition to translation of matrix and gives out a relation between shape of adjoint matrix adjoint translation φ and mucleus φ.

定义了矩阵的伴随变换，给出了线性变换φ的伴随变换的象与φ的核之间的关系。

We explain the basic conception of the Lie group, Lie algebra and Riemannian manifolds in detail, deeply analyze and research the Special Euclidean Group SE(3) and se(3) in the Lie group, Lie algebra. Establish the relation between the adjoint transformation Adg and the operatorφ(k + 1,k) under a particular condition , substitute the operatorφ(k + 1,k)with spatial adjoint operator Ad kk ?

在多体系统动力学理论体系中，详细阐述了Lie群、Lie代数和Riemannian几何的基本概念，对Lie群、Lie代数中的特殊Euclidean群SE(3)和se(3)作深入分析与研究，建立Lie括号下的伴随变换Adg在特定条件下与空间算子代数理论中的空间变换算子φ(k + 1，k)之间的相互关系，并将空间伴随算子Ad kk ？

Specify what status the spatial operator algebra locates at in many methods of multibody systems dynamics formulations and what the relations are between the spatial operator algebra and other dynamics formulations.We explain the basic conception of the Lie group, Lie algebra and Riemannian manifolds in detail, deeply analyze and research the Special Euclidean Group SE(3) and se(3) in the Lie group, Lie algebra. Establish the relation between the adjoint transformation Adg and the operatorφ(k + 1,k) under a particular condition, substitute the operatorφ(k + 1,k)with spatial adjoint operator Ad kk ?

在多体系统动力学理论体系中，详细阐述了Lie群、Lie代数和Riemannian几何的基本概念，对Lie群、Lie代数中的特殊Euclidean群SE(3)和se(3)作深入分析与研究，建立Lie括号下的伴随变换Adg在特定条件下与空间算子代数理论中的空间变换算子φ(k + 1，k)之间的相互关系，并将空间伴随算子Ad kk ？

In this paper,a systematic direct perturbation method of dark solitons is found.Having analyzed the mistakes in earlier works on perturbation method for dark solitonsand essence of the direct perturbation method for bright solitons,we notice that to in-troduce the adjoint solutions of the squared Jost solutions and to prove the completenessare crucial to the problem.Giving up the unnecessary scheme of introducing the adjointoperator in the bright soliton case,we directly find the adjoint solutions by meetingthe demand for the orthogonality that inner product of the squared Jost solutions andits adjoint should be proportional to a δ function in the case of continuous spectra.The corresponding adjoint operator is thus found.Taking into account the reductiontransformation,we find a correct description for the completeness of the squared Jostsolutions and directly verify its validity with explicit expressions of the squared Jostsolutions.

本论文建立了系统的暗孤子直接微扰方法，在对前人关于暗孤子微扰方法的错误以及亮孤子直接微扰方法的本质作了充分的分析后，认识到引入平方Jost解的伴随解和证明完备性是问题的关键，撇开过去亮孤子情况首先引入伴随算子的非必要作法，直接从平方Jost解与其伴随解的内积在连续谱时正比于δ函数这一正交性要求出发，找出了伴随解，同时得出了应有的伴随算子，在考虑到约化变换性后，得到了暗孤子情况的平方Jost解的完备性的正确表述，并在单个暗孤子的情况利用平方Jost解的显式直接验证了它的正确性。

To restore image by inverse mapping,existing methods do not solve the problem computing inverse matrix in ZN.

针对此问题，通过构造映射规则，将伴随矩阵求逆方法推广到ZN，解决了n维矩阵变换的逆问题。

The method makes use of an elementary transformation of mastrix to find the solution of an invertible matrix .

给出了利用矩阵的初等行变换求可逆矩阵的伴随矩阵的一种简便方法。

Human skin is soft, moistening and smooth when people are young, however, with influence of internal and external factors including increase of age, change of season, excessive solarization, not enough sleep, irregular food intaking, working pressure and environmental pollution, etc, some people will have skin problems such as patch, wrinkle, pox, sensitivity, blood streak, etc. which is often accompanied by phenomena of epidermis damage, function decline, worse skin quality such as redness, swelling, pain, itch, dryness, desquamation, etc.

人的皮肤在年糼的时候都是柔润光滑的，但随着年龄的增长，季节变换，过度日晒，睡眠不足，饮食不调，工作压力及环境污染等内外因素的影响，有的就会出现斑、皱、痘、敏、红血丝等皮肤问题，并常伴随红、肿、痛、痒、干、脱屑等表皮受损，机能衰退、肤质变差等现象。

Summary: growing weapon system, with spiritualism, has increase of attribution and soul, also has the appearance of inlaying skill and changeable aspect.

概要：成长武器系统，具有灵性，不仅仅有属性和武魂的增加，同时还可以镶嵌技能和变换外观，个性签名也将伴随终身。

与伴随变换相关的网络解释 [注：此内容来源于网络，仅供参考]

adjoint linear differential equation：伴随线性微分方程

196,"adjoint kernel","伴随核" | 197,"adjoint linear differential equation","伴随线性微分方程" | 198,"adjoint linear transformation","伴随线性变换"

adjoint transformation：伴随变换

伴随系 adjoint system | 伴随变换 adjoint transformation | 伴随变量(数) adjoint variable

adjoint linear transformation：伴随线性变换

adjoint linear operator | 伴随线性算子 | adjoint linear transformation | 伴随线性变换 | adjoint matrix | 伴随 (矩) 阵

adjoint exponential transformation method：伴随指数变换方法

伴随行列式|adjoint determinant | 伴随指数变换方法|adjoint exponential transformation method | 瓣|section