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Multiple origins and functions: evolutionary pathways of HSP70 proteins in viruses. [PDF]
J Gen VirolMaachi A, Elena SF.
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Ecological niche divergence and specialization in Dianthus pseudocrinitus, a neo-endemic species: ecological evidence challenges sister-taxon delimitation. [PDF]
BMC Ecol EvolBehroozian M.
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Belief f-divergence for EEG complexity evaluation
Information Sciences, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Junjie Huang +4 more
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2021
Let f be a convex function on (0, ∞), not necessarily operator convex unless we specify that. We use the convention in ( 2.2). Let M be a general von Neumann algebra. A measurement \(\mathcal {M}\) in M is given by \(\mathcal {M}=(A_j)_{1\le j\le n}\) for some \(n\in \mathbb {N}\), where Aj ∈ M+ for 1 ≤ j ≤ n and \(\sum _{j=1}^nA_j=1\). The measurement
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Let f be a convex function on (0, ∞), not necessarily operator convex unless we specify that. We use the convention in ( 2.2). Let M be a general von Neumann algebra. A measurement \(\mathcal {M}\) in M is given by \(\mathcal {M}=(A_j)_{1\le j\le n}\) for some \(n\in \mathbb {N}\), where Aj ∈ M+ for 1 ≤ j ≤ n and \(\sum _{j=1}^nA_j=1\). The measurement
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On f-divergence for $$\sigma $$-$$\oplus $$-measures
Soft Computing, 2021zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Agahi, Hamzeh, Yadollahzadeh, Milad
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2021
Let M be a general von Neumann algebra, and \(M_*^+\) be the positive cone of the predual M∗ consisting of normal positive linear functionals on M. Basics of von Neumann algebras are given in Sect. A.1.
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Let M be a general von Neumann algebra, and \(M_*^+\) be the positive cone of the predual M∗ consisting of normal positive linear functionals on M. Basics of von Neumann algebras are given in Sect. A.1.
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Annals of the Institute of Statistical Mathematics, 1991
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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2021
Let M be a von Neumann algebra with its standard form \((M,\mathcal {H},J,\mathcal {P})\) as before. Throughout this chapter, we assume that f is an operator convex function on (0, ∞).
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Let M be a von Neumann algebra with its standard form \((M,\mathcal {H},J,\mathcal {P})\) as before. Throughout this chapter, we assume that f is an operator convex function on (0, ∞).
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Comparison of Contraction Coefficients for f-Divergences
Problems of Information Transmission, 2020zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Makur, A., Zheng, L.
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