We review here the difference between quantum statistical treatments and semiclassical ones, using as the main concomitant tool a semiclassical, shift-invariant Fisher information measure built up with Husimi distributions. Its semiclassical character notwithstanding, this measure also contains abundant information of a purely quantal nature. Such a tool allows us to refine the celebrated Lieb bound for Wehrl entropies and to discover thermodynamic-like relations that involve the degree of delocalization. Fisher-related thermal uncertainty relations are developed and the degree of purity of canonical distributions, regarded as mixed states, is connected to this Fisher measure as well
We study the quantum Fisher information (QFI) and, thus, the multipartite entanglement structure of ...
A probability distribution encodes all the statistics of its corresponding random variable, hence it...
Variance and Fisher information are ingredients of the Cramér-Rao inequality. Fisher information is...
We review here the difference between quantum statistical treatments and semiclassical ones, using a...
An important manifestation of the Uncertainty Principle, one of the cornerstones of our present unde...
Csiszár’s ƒ-divergence of two probability distributions was extended to the quantum case by the auth...
The two principal/immediate influences-which we seek to interrelate here-upon the undertaking of thi...
PACS: 2.50.-r, 3.67.-a, 05.30.-dSemiclassical delocalization in phase space constitutes a manifestat...
The chapter presents some recent results on the relations between classical expected Fisher informat...
In this paper, the relation between quantum covariances and quantum Fisher informations is studied. ...
AbstractWe strengthen the connection between information theory and quantum-mechanical systems using...
We establish a connection among (i) the so-called Wehrl entropy, (ii) Fisher's information measure I...
We evaluate generalized information measures constructed with Husimi distributions and connect them ...
The classical Fisher information, F, in one dimension is given in the literature as: Integral dx d...
Braunstein and Caves (Braunstein S L and Caves C M 1994 Phys. Rev. Lett. 72 3439-- 43) proposed to u...
We study the quantum Fisher information (QFI) and, thus, the multipartite entanglement structure of ...
A probability distribution encodes all the statistics of its corresponding random variable, hence it...
Variance and Fisher information are ingredients of the Cramér-Rao inequality. Fisher information is...
We review here the difference between quantum statistical treatments and semiclassical ones, using a...
An important manifestation of the Uncertainty Principle, one of the cornerstones of our present unde...
Csiszár’s ƒ-divergence of two probability distributions was extended to the quantum case by the auth...
The two principal/immediate influences-which we seek to interrelate here-upon the undertaking of thi...
PACS: 2.50.-r, 3.67.-a, 05.30.-dSemiclassical delocalization in phase space constitutes a manifestat...
The chapter presents some recent results on the relations between classical expected Fisher informat...
In this paper, the relation between quantum covariances and quantum Fisher informations is studied. ...
AbstractWe strengthen the connection between information theory and quantum-mechanical systems using...
We establish a connection among (i) the so-called Wehrl entropy, (ii) Fisher's information measure I...
We evaluate generalized information measures constructed with Husimi distributions and connect them ...
The classical Fisher information, F, in one dimension is given in the literature as: Integral dx d...
Braunstein and Caves (Braunstein S L and Caves C M 1994 Phys. Rev. Lett. 72 3439-- 43) proposed to u...
We study the quantum Fisher information (QFI) and, thus, the multipartite entanglement structure of ...
A probability distribution encodes all the statistics of its corresponding random variable, hence it...
Variance and Fisher information are ingredients of the Cramér-Rao inequality. Fisher information is...