Let M-n = M-n(C) be the space of n x n complex matrices endowed with the Hilbert-Schmidt scalar product, let S-n be the unit sphere of M-n and let D-n subset of M-n be the space of strictly positive density matrices. We show that the scalar product over D-n introduced by Gibilisco and Isola(3) (that is the scalar product induced by the map D-n There Exists rho --> rootrho is an element of S-n) coincides with the Wigner-Yanase monotone metric
Abstract. The Fisher informational metric is unique in some sense (it is the only Markovian monotone...
We consider sample covariance matrices of the form X∗X, where X is an M×N matrix with independent ra...
We consider sample covariance matrices of the form X∗X, where X is an M×N matrix with independent ra...
Let M-n = M-n(C) be the space of n x n complex matrices endowed with the Hilbert-Schmidt scalar prod...
Let M-n = M-n(C) be the space of n x n complex matrices endowed with the Hilbert-Schmidt scalar prod...
Let M-n = M-n(C) be the space of n x n complex matrices endowed with the Hilbert-Schmidt scalar prod...
AbstractThe study of monotone inner products under stochastic mappings on the space of matrices was ...
In the search of appropriate Riemannian metrics on quantum state space, the concept of statistical m...
In the search of appropriate Riemannian metrics on quantum state space, the concept of statistical m...
In the search of appropriate Riemannian metrics on quantum state space, the concept of statistical m...
In the search of appropriate Riemannian metrics on quantum state space, the concept of statistical m...
In the search of appropriate Riemannian metrics on quantum state space, the concept of statistical m...
AbstractClassical information geometry has emerged from the study of geometrical aspect of the stati...
We show that, for each value of α ∈ (−1, 1), the only Riemannian metrics on the space of positive de...
AbstractThe study of monotone inner products under stochastic mappings on the space of matrices was ...
Abstract. The Fisher informational metric is unique in some sense (it is the only Markovian monotone...
We consider sample covariance matrices of the form X∗X, where X is an M×N matrix with independent ra...
We consider sample covariance matrices of the form X∗X, where X is an M×N matrix with independent ra...
Let M-n = M-n(C) be the space of n x n complex matrices endowed with the Hilbert-Schmidt scalar prod...
Let M-n = M-n(C) be the space of n x n complex matrices endowed with the Hilbert-Schmidt scalar prod...
Let M-n = M-n(C) be the space of n x n complex matrices endowed with the Hilbert-Schmidt scalar prod...
AbstractThe study of monotone inner products under stochastic mappings on the space of matrices was ...
In the search of appropriate Riemannian metrics on quantum state space, the concept of statistical m...
In the search of appropriate Riemannian metrics on quantum state space, the concept of statistical m...
In the search of appropriate Riemannian metrics on quantum state space, the concept of statistical m...
In the search of appropriate Riemannian metrics on quantum state space, the concept of statistical m...
In the search of appropriate Riemannian metrics on quantum state space, the concept of statistical m...
AbstractClassical information geometry has emerged from the study of geometrical aspect of the stati...
We show that, for each value of α ∈ (−1, 1), the only Riemannian metrics on the space of positive de...
AbstractThe study of monotone inner products under stochastic mappings on the space of matrices was ...
Abstract. The Fisher informational metric is unique in some sense (it is the only Markovian monotone...
We consider sample covariance matrices of the form X∗X, where X is an M×N matrix with independent ra...
We consider sample covariance matrices of the form X∗X, where X is an M×N matrix with independent ra...