There are three non-integrable phases in literatures: Berry phase, Aharonov-Anandan phase, and Yang phase. This article discusses the evolutions of Yang phase under the cyclic condition and the adiabatic condition for the general time-dependent harmonic oscillator, thus reveals the intimate relations between these three non-integrable phases.Physics, MultidisciplinarySCI(E)中国科技核心期刊(ISTIC)中国科学引文数据库(CSCD)0ARTICLE2243-2464
We present new developments in nonadiabatic geometric phases along two lines for systems undergoing ...
We summarize recent nonperturbative results obtained for the thermodynamics of an SU(2) and an SU(3)...
doi:10.1088/0953-4075/37/23/003 In this paper, we study the implementation of the Berry approach as ...
There are three non-integrable phases in literatures: Berry phase, Aharonov-Anandan phase, and Yang ...
We introduce a non-Hermitian (nH) generalization of the gauge-invariant Yang-Kobe phase for non-cons...
We show that the difference of adiabatic phases, that are basis-dependent, in noncyclic evolution of...
Berry discovered that wave functions may acquire a geometrical phase factor, in addition to the usua...
We investigate the adiabatic evolution of a set of nondegenerate eigenstates of a parametrized Hamil...
We derive, by a biorthonormal state approach, the analogy of Berry's phase factor for open, non-cons...
A generalization of the gauge-invariant Yang phase for open systems (described by non-Hermitian (NH)...
Journal ArticleIt is pointed out that, contrary to naive expectation, the gauge structure or Berry c...
Abstran A formalism is developed for calculahg Beny phases for non-adiabatic time-periodic quantum s...
We present a derivation of the Berry quantum adiabatic phase using group theory. Our formalism is us...
During the last few years, considerable interest has been focused on the phase that waves accumulate...
The generalized time-dependent harmonic oscillator is studied. Though several approaches to the solu...
We present new developments in nonadiabatic geometric phases along two lines for systems undergoing ...
We summarize recent nonperturbative results obtained for the thermodynamics of an SU(2) and an SU(3)...
doi:10.1088/0953-4075/37/23/003 In this paper, we study the implementation of the Berry approach as ...
There are three non-integrable phases in literatures: Berry phase, Aharonov-Anandan phase, and Yang ...
We introduce a non-Hermitian (nH) generalization of the gauge-invariant Yang-Kobe phase for non-cons...
We show that the difference of adiabatic phases, that are basis-dependent, in noncyclic evolution of...
Berry discovered that wave functions may acquire a geometrical phase factor, in addition to the usua...
We investigate the adiabatic evolution of a set of nondegenerate eigenstates of a parametrized Hamil...
We derive, by a biorthonormal state approach, the analogy of Berry's phase factor for open, non-cons...
A generalization of the gauge-invariant Yang phase for open systems (described by non-Hermitian (NH)...
Journal ArticleIt is pointed out that, contrary to naive expectation, the gauge structure or Berry c...
Abstran A formalism is developed for calculahg Beny phases for non-adiabatic time-periodic quantum s...
We present a derivation of the Berry quantum adiabatic phase using group theory. Our formalism is us...
During the last few years, considerable interest has been focused on the phase that waves accumulate...
The generalized time-dependent harmonic oscillator is studied. Though several approaches to the solu...
We present new developments in nonadiabatic geometric phases along two lines for systems undergoing ...
We summarize recent nonperturbative results obtained for the thermodynamics of an SU(2) and an SU(3)...
doi:10.1088/0953-4075/37/23/003 In this paper, we study the implementation of the Berry approach as ...