The \(\alpha\)-\(z\)-Bures Wasserstein divergence
DOI10.1016/j.laa.2021.04.007OpenAlexW3159818672MaRDI QIDQ2029836
Trung Dung Vuong, Dinh Trung Hoa, Bich-Khue T. Vo, Lê Công-Trình
Publication date: 4 June 2021
Published in: Linear Algebra and its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.laa.2021.04.007
least squares problemKarcher meanquantum divergencedata processing inequalitymatrix power meanin-betweenness property\(\alpha\)-\(z\) Bures distance
Linear operator inequalities (47A63) Functions whose values are linear operators (operator- and matrix-valued functions, etc., including analytic and meromorphic ones) (47A56)
Related Items (8)
Cites Work
- Unnamed Item
- Matrix power means and the Karcher mean
- Strong converse for the classical capacity of entanglement-breaking and Hadamard channels via a sandwiched Rényi relative entropy
- Some geometric properties of matrix means with respect to different metrics
- Some operator and trace function convexity theorems
- In-betweenness, a geometrical monotonicity property for operator means
- The Rényi power means of matrices
- Quantum divergences with \(p\)-power means
- Matrix versions of the Hellinger distance
- On the Bures-Wasserstein distance between positive definite matrices
- Generalized Hellinger metric and Audenaert's in-betweenness
- On the monotonicity of weighted power means for matrices
- Strong convexity of sandwiched entropies and related optimization problems
- Weighted Hellinger distance and in-betweenness property
- α-z-Rényi relative entropies
- A Differential Geometric Approach to the Geometric Mean of Symmetric Positive-Definite Matrices
- In-sphere property and reverse inequalities for matrix means
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