1) Bloch governing equations
Bloch控制方程
2) Bloch equation
Bloch方程
1.
Annotations on solving Bloch equation;
求解Bloch方程的注释
2.
Brought in Bloch equation in quantum statistics, and took Einstein crystats for example, calculated distributing function Z by using Bloch equation.
介绍了量子统计中的Bloch方程,并且以Einstein晶体为例,从Bloch方程出发计算配分函数Z。
3.
The propagation regularity of the laser in the 1D resonance media was studied by solving the Maxwell-Bloch equations with definite difference method.
用有限差分方法联立求解Maxwell-Bloch方程时,发现2π光脉冲通过1维共振介质时的两个现象:当共振介质的偶极矩较大或共振粒子数密度较大时,2π脉冲波形会发生分裂,不再以孤子形式传播;峰面积符号相同、脉宽不同的两个2π脉冲传播时,脉宽小的脉冲将赶上脉宽大的脉冲,赶超过程中光电场大小的变化不明显,而峰面积符号相反、脉宽不同的脉冲在赶超过程中会引起光场的叠加而形成光电场峰值高、脉宽小的脉冲,因而可以通过控制两脉冲的相对脉宽或相对距离,在介质的指定位置产生高峰值的光场。
3) Bloch equations
Bloch方程
1.
Precise time integral of the Bloch equations and its application to the design of radio frequency pulses;
Bloch方程的精细时程积分及其在射频脉冲设计中的应用
2.
The analytical solutions of Bloch equations and their application in solvent peak suppression;
Bloch方程的解析解及其在溶剂峰抑制中的应用
3.
According to the analytical solutions of classical Bloch equations and the numeric solutions of extended Bloch equations with radiation damping (RD) effects, the effects of longitudinal relaxation on nuclear magnetic resonance (NMR) lineshape are theoretically studied when radio frequency (RF) field irradiation or RD effects must be considered.
根据经典Bloch方程的解析解以及考虑辐射阻尼效应的Bloch方程的数值解 ,通过解析分析和数值模拟 ,从理论上研究了在射频场扰动下以及在辐射阻尼效应的作用下纵向弛豫对核磁共振线型的影响。
4) Maxwell-Bloch equations
Maxwell-Bloch方程
1.
So Maxwell-Bloch equations for random laser are obtained.
建立了随机激光的半经典理论模型,得到适合随机激光的Maxwell-Bloch方程。
2.
Full Maxwell-Bloch equations are solved with PC-FDTD method to investigate population evolution of dense V-type three-level medium in few-cycle laser pulses.
利用由预估计校正-时域有限差分(PC-FDTD)法求解Maxwell-Bloch方程得到的数值解,研究少周期激光脉冲在稠密V型三能级原子介质中传播时各能级粒子数布居的演化特性。
5) optical Bloch equation
光学Bloch方程
6) Analytical solutions of the Bloch equations
Bloch方程解析解
补充资料：黎卡提方程(见线性二次型量优控制)
黎卡提方程(见线性二次型量优控制)
Riccati equation
L袱以}tongcheng黎卡提方程(Rieeati equation)次型最优控制。见线性二
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