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相因数
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  phase factor
     QUANTUM HALL EFFECT AND BERRY PHASE FACTOR
     量子Hall效应与Berry相因数
短句来源
     Then, the adiabatic asymptotic limit of the exact solution is discussed and the Berry's phase factor for the oscillator obtained.
     研究了此精确解的绝热渐近极限,并求出广义谐振子在量子绝热情形的Berry相因数
短句来源
     The concept of Berry's phase factor in adiabatic process is generalized to degenerate systems, the relation between the quantum Hall effect and Berry's phase factor is studied. It is shown that the quantum Hall conductance σ_H is really a special Berry's phase factor, and thus has the same geometrical properties.
     本文将绝热过程中的Berry相因数的概念推广到简并系统,并且研究了量子Hall效应与Berry相因数之间的关系,证明了不论是整数还是分数量子Hall电导率都对应于特殊的Berry相因数
短句来源
  “相因数”译为未确定词的双语例句
     THE EXACT SOLUTION AND BERRY'S PHASE FOR THE GENERALIZED TIME-DEPENDENT HARMONIC OSCILLATOR
     广义含时谐振子的精确解和Berry相因数
短句来源
     SUPERCOHERENT STATES AND BERRY'S PHASE
     超相干态与Berry相因数
短句来源
     STATIC GAUGE TRANSFORMATION AND BERRY'S PHASE
     静态规范变换和Berry相因数
短句来源
     The Exact Solution to the Time-dependent Single Ftequency Two-photon Process and Its Berry Phase
     含时单频双光子过程的精确解和Berry相因数
短句来源
     In this paper the exact solution to the time-dependent single frequency two-photonprocess is discussed by using the theory of invariants of Lewis and Riesenfeld. The adiabaticapproach of the exact soltition is disctissed and the Berry phase of the process is obtained inthe case of quantum adiabatic process.
     本文利用Lewis-Riesenfeld的量子不变量理论,求出了单频双光子过程的精确解,研究了此精确解的绝热渐近极限,求出了双光子过程在量子绝热情形下的Berry相因数
短句来源
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     Fermat的无平方子部分
短句来源
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短句来源
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  phase factor
It turns out that for a constant magnetic field, it is necessary to distinguish the in-and out-states, although they differ only by a phase factor.
      
If the energy level widths of the states which are mixed in the electric field are taking into consideration theE2-E1 interference has two pictures depending whether the phase factor of the electric field admixed wave functions is real or imaginary.
      
Exact solutions and geometric phase factor of time-dependent three-generator quantum systems
      
In the case of a torus with a single winding, an alternating current driver will produce a series of nonmeasurable A vector potential resonances, which overlap and combine into measurable phase factor or gauge field, Φ, waves.
      
The equations governing the amplitude and phase factor are obtained, and the amplitude and stability of the corresponding limit cycles are determined.
      
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In this paper, we find the exact solution for the generalized time-dependent harmonic oscillator by making use of the Lewis-Riesenfeld theory~[1]. Then, the adiabatic asymptotic limit of the exact solution is discussed and the Berry's phase factor for the oscillator obtained. We proceed to use the exact solution to construct the coherent state and calculate the corresponding classical Hannay angle.

本文利用Lewis-Riesenfeld的量子理论,求出广义含时谐振子的精确解。研究了此精确解的绝热渐近极限,并求出广义谐振子在量子绝热情形的Berry相因数。进而利用此精确解构造了广义含时谐振子的相干态,并得到相应的经典Hannay角。

The concept of Berry's phase factor in adiabatic process is generalized to degenerate systems, the relation between the quantum Hall effect and Berry's phase factor is studied. It is shown that the quantum Hall conductance σ_H is really a special Berry's phase factor, and thus has the same geometrical properties.

本文将绝热过程中的Berry相因数的概念推广到简并系统,并且研究了量子Hall效应与Berry相因数之间的关系,证明了不论是整数还是分数量子Hall电导率都对应于特殊的Berry相因数

Supercoherent states as the result of acting of displacement operator on a supersymmetric hamiltonian are introduced and discussed. Berry's phase is calculated for coherent states as their parameters are taken to be varying adiabatically.

本文用位移算符作用于一超对称哈密顿量而引出超相干态,研究了它们的性质,计算了当超相干态的参数绝热变化时产生的Berry相因数

 
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