The metric underlying the mixed state geometric phase in unitary and nonunitary evolution [Phys. Rev. Lett. 85, 2845 (2000); Phys. Rev. Lett. 93, 080405 (2004)] is delineated. An explicit form for the line element is derived and shown to be related to an averaged energy dispersion in the case of unitary evolution. The line element is measurable in interferometry involving nearby internal states. Explicit geodesics are found in the single qubit case. It is shown how the Bures line element can be obtained by extending our approach to arbitrary decompositions of density operators. The proposed metric is applied to a generic magnetic system in a thermal state
In this paper we propose a geometrization of the non-relativistic quantum mechanics for mixed states...
A new definition and interpretation of the geometric phase for mixed state cyclic unitary evolution ...
A new definition and interpretation of the geometric phase for mixed state cyclic unitary evolution ...
The metric underlying the mixed state geometric phase in unitary and nonunitary evolution [Phys. Rev...
We provide a physical prescription based on interferometry for introducing the total phase of a mixe...
A kinematic approach to the geometric phase for mixed quantal states in nonunitary evolution is prop...
The geometric phase for a pure quantal state undergoing an arbitrary evolution is a “memory” of the ...
The geometric phase for a pure quantal state undergoing an arbitrary evolution is a "memory" of the ...
Abstract. Geometric phase has found a broad spectrum of applications in both classical and quantum p...
We examine evolutions where each component of a given decomposition of a mixed quantal state evolves...
The manifold of pure quantum states can be regarded as a complex projective space endowed with the u...
Mixed states typically arise when quantum systems interact with the outside world. Evolution of open...
Abstract. Geometric effects make evolution time vary for different evolution curves that connect the...
Abstract. The geometric formulation of quantum mechanics is a very interesting field of research whi...
We provide a physical prescription based on interferometry for introducing the total phase of a mixe...
In this paper we propose a geometrization of the non-relativistic quantum mechanics for mixed states...
A new definition and interpretation of the geometric phase for mixed state cyclic unitary evolution ...
A new definition and interpretation of the geometric phase for mixed state cyclic unitary evolution ...
The metric underlying the mixed state geometric phase in unitary and nonunitary evolution [Phys. Rev...
We provide a physical prescription based on interferometry for introducing the total phase of a mixe...
A kinematic approach to the geometric phase for mixed quantal states in nonunitary evolution is prop...
The geometric phase for a pure quantal state undergoing an arbitrary evolution is a “memory” of the ...
The geometric phase for a pure quantal state undergoing an arbitrary evolution is a "memory" of the ...
Abstract. Geometric phase has found a broad spectrum of applications in both classical and quantum p...
We examine evolutions where each component of a given decomposition of a mixed quantal state evolves...
The manifold of pure quantum states can be regarded as a complex projective space endowed with the u...
Mixed states typically arise when quantum systems interact with the outside world. Evolution of open...
Abstract. Geometric effects make evolution time vary for different evolution curves that connect the...
Abstract. The geometric formulation of quantum mechanics is a very interesting field of research whi...
We provide a physical prescription based on interferometry for introducing the total phase of a mixe...
In this paper we propose a geometrization of the non-relativistic quantum mechanics for mixed states...
A new definition and interpretation of the geometric phase for mixed state cyclic unitary evolution ...
A new definition and interpretation of the geometric phase for mixed state cyclic unitary evolution ...