片语

point canonical transformation点正则变换

completely canonical transformation完全正则变换

canonical dual transformation标準对偶变换

linear canonical transformationIn Hamiltonian mechanics, the linear canonical transformation (LCT) is a family of integral transforms that generalizes many classical transform It has 4 parameters and 1 constraint, so it is a 3-dimensional family, and can be visualized as the action of the special linear group SL2(R) on the time–frequency plane (domain).

generalized canonical transformation group推广的正则变换群

quantum canonical transformation量子正则变换

M canonical transformationM典型变换

canonical l transformation正则变换

英汉例句

• the canonical transformation method is proposed for symplectic conservative perturbation approximation.

  然后给出正则变换的摄动保辛方法。

• the relationship of canonical transformation with quantum pcii is obtained.

  给出正则变换与量子pc积分不变量间的关系。

• this paper introduces some classical approaches and some other ways such as in direct change detection adding the gray level classification, mending the m canonical transformation method.

  本文在介绍经典变化检测方法的基础上，提出了在直接检测方法中加入灰度自动分类的方法，并进一步对m典型变换做改进。

• in order to show the advantage of this technique, the conventional canonical transformation and deprit method are also used for the same purpose.

  分别利用一般的正则变换理论方法和超收敛级数技术求出了这一模型的哈密顿量与角坐标无关的近似表达式。

• the symplectic conservative perturbation for a transfer symplectic matrix should be based on the canonical transformation method.

  辛矩阵只能在乘法群下保辛，故传递辛矩阵的保辛摄动必须采用正则变换的乘法。

• with quantization scheme of canonical transformation and gauge transformation, hamiltonian operator and wave function of a quantized rlc circuit with external source are obtained.

  采用正则变换量子化以及规范变换方案，得到有源rl c电路量子化哈密顿算符及其波函数。

• a generalized canonical transformation and a scf method have been used to investigate the influence of isolated impurity atoms on the properties of superconductors.

  本文利用广义正则变换和自洽场方法，讨论了单个杂质对超导体的影响。证明在磁性杂质附近，可能形成一个束缚态的元激发，其能量位于能隙之中。

• by means of the language of mathematical logic the invariance of hamilton principle under canonical transformation is expressed and proved.

  用数理逻辑的语言表述了哈密顿原理及其在正则变换下的不变性，并给以证明。

• the quantization of a general mesoscopic rlc circuit with source by series-mounting is studied by using a new canonical transformation satisfied condition.

  通过正则化变换 ，研究了耗散介观电容耦合电路的量子化 ，并讨论了系统中电荷和广义电流的量子涨落 。