1) Linear canonical transform
线性正则变换
1.
Properties for linear canonical transform and its application
线性正则变换的性质及应用
2.
The linear canonical transform is a useful tool for signal processing.
线性正则变换是一种有用的信号处理工具,它是Fourier变换、分数阶Fourier变换更为广义的形式。
2) the regular linear transformation semigroups
正则线性变换半群
1.
In this paper,we completely obtain the structures and classifications of the maximal regular subsemigroups, the maximal orthodox subsemigroups and the maximal inverse subsemi-groups of the regular linear transformation semigroups R(lT_n).
本文完全得到了正则线性变换半群R(lT_n)的极大正则子半群,极大纯正子半群,以及极大逆子半群的结构与分类,同时也确定了它的奇异正则线性变换半群Sl_n的极大正则子半群,极大纯正子半群的结构与分类。
3) canonical transformation
正则变换
1.
Canonical transformation of general classical Hamiltonian system by 2-dimensional general coordinate and corresponding quantum unitary transformation of it;
在二维坐标系下的一般经典哈密顿系统的正则变换和对应于它的量子幺正变换(英文)
2.
The quantization of a general mesoscopic RLC circuit with source by series-mounting is studied by using a new canonical transformation satisfied condition.
通过引入一种满足条件的新正则变换,研究了介观有源RLC串联电路的量子化,得出了研究系统量子效应一般规律的态函数,并进一步研究了压缩真空态电荷和广义电流的量子涨落,提出了量子噪声可以加以利用的观点。
4) unitary transformation
正则变换
1.
Starting from equation of motion of the active RLC circuit,we adopt the technique of the unitary transformation,transform the charge and current into the unitary variable and then have the quantization.
从有源RLC电路的运动方程出发,对电荷、电流经正则变换后量子化;然后采用规范变换的方法,求解含时Schrodinger方程;最后对RLC电路中电荷、电流的量子涨落进行了研究,并对其结果进行了讨沦。
2.
Starting from equation of motion of the active RLC circuit, we adopt the technique of the unitary transformation, transform the charge and current into the unitary variable and then have them quantization by making use of standard transformation, we try to solve the having time Schrdinger equation.
首先从有源RLC回路的运动方程出发 ,对电荷、电流经正则变换后量子化。
5) canonical transformations
正则变换
1.
This paper demonstrates that the canonical transformations correspondi ng to unitary transforma-tions, by using the canonical transformations in classical mechanics and unitary transformations in quantum mechanics to transform a time-dependent quadratic Ha miltonian of the damping harmonic oscillator.
对阻尼谐振子的含时哈密顿用经典正则变换和量子u变换两种方法进行变换 ,论证了两种变换间的对应关系。
2.
The Hamiltonian can be diagonalized by canonical transformations.
把耦合项为Ｃ（ａ＋１ａ２＋ａ＋２ａ１）＋Ｄ（ａ＋１ａ＋２＋ａ２ａ１）的Ｈａｍｉｌｔｏｎ量写成超矩阵相乘的形式，通过正则变换使其对角化。
补充资料：完全正则半群
完全正则半群
completely - regular semi - group
完全正则半群【。扣lple城y一代gular semi一g娜p;.n，班业PeryJ.P一翻no几y印ynna」 同01场班d半群(Clifford sem卜grouP).
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条