We derive, by a biorthonormal state approach, the analogy of Berry's phase factor for open, non-conservative systems, for both adiabatic and non-adiabatic evolution. In the latter case, a (non-unitary) evolution operator method is exploited. An application is given to the optical supermode propagation in the free-electron laser
The nonadiabatic geometric phase for an arbitrary cyclic evolution of the state vector for a system ...
The geometric phase is defined for any arbitrary quantum evolution using a "reference section" of th...
A generalization of the gauge-invariant Yang phase for open systems (described by non-Hermitian (NH)...
We investigate the adiabatic evolution of a set of nondegenerate eigenstates of a parametrized Hamil...
We define a new unitary operator in the Hubert space of a quantum system which parallel transports t...
Open Access. Reprinted in La Fase di Berry - Ed. Franco Salmistraro. Universita degli Studi di Pavi...
We discuss the dynamical phase and the geometric phase in relation to the geometric distance functio...
We use a gauge-invariant 'reference section' and define the geometric phase for all quantum evolutio...
Using the usual distance function (the Fubini-Study metric) and a new distance function on the proje...
Beyond the quantum Markov approximation and the weak coupling limit, we present a general theory to ...
A kinematic approach to the geometric phase for mixed quantal states in nonunitary evolution is prop...
Based only on the parallel-transport condition, we present a general method to compute Abelian or no...
We introduce a non-Hermitian (nH) generalization of the gauge-invariant Yang-Kobe phase for non-cons...
A wave function picks up, in addition to the dynamic phase, the geometric (Berry) phase when travers...
We present new developments in nonadiabatic geometric phases along two lines for systems undergoing ...
The nonadiabatic geometric phase for an arbitrary cyclic evolution of the state vector for a system ...
The geometric phase is defined for any arbitrary quantum evolution using a "reference section" of th...
A generalization of the gauge-invariant Yang phase for open systems (described by non-Hermitian (NH)...
We investigate the adiabatic evolution of a set of nondegenerate eigenstates of a parametrized Hamil...
We define a new unitary operator in the Hubert space of a quantum system which parallel transports t...
Open Access. Reprinted in La Fase di Berry - Ed. Franco Salmistraro. Universita degli Studi di Pavi...
We discuss the dynamical phase and the geometric phase in relation to the geometric distance functio...
We use a gauge-invariant 'reference section' and define the geometric phase for all quantum evolutio...
Using the usual distance function (the Fubini-Study metric) and a new distance function on the proje...
Beyond the quantum Markov approximation and the weak coupling limit, we present a general theory to ...
A kinematic approach to the geometric phase for mixed quantal states in nonunitary evolution is prop...
Based only on the parallel-transport condition, we present a general method to compute Abelian or no...
We introduce a non-Hermitian (nH) generalization of the gauge-invariant Yang-Kobe phase for non-cons...
A wave function picks up, in addition to the dynamic phase, the geometric (Berry) phase when travers...
We present new developments in nonadiabatic geometric phases along two lines for systems undergoing ...
The nonadiabatic geometric phase for an arbitrary cyclic evolution of the state vector for a system ...
The geometric phase is defined for any arbitrary quantum evolution using a "reference section" of th...
A generalization of the gauge-invariant Yang phase for open systems (described by non-Hermitian (NH)...