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Initial Correlations and Complete Positivity of Dynamical Maps

Open Systems & Information Dynamics, 2023
It is now increasingly realized in the study of open system dynamics that initial correlations do not pose a conceptual difficulty as traditionally believed. A similar methodology as used to describe initial product states can be adopted, with the only difference being that the reduced dynamics is possibly not completely positive, entailing that only ...
Vinayak Jagadish   +2 more
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Generalized C⁎-Convexity in Completely Positive Maps

Journal of Mathematical Analysis and Applications
In this paper we generalize a specific quantized convexity structure of the generalized state space of a $C^*$-algebra and examine the associated extreme points. We introduce the notion of $P$-$C^*$-convex subsets, where $P$ is any positive operator on a
A. R, K. Sumesh
semanticscholar   +1 more source

The outer spectral radius and dynamics of completely positive maps

Israel Journal of Mathematics, 2019
We examine a special case of an approximation of the joint spectral radius given by Blondel and Nesterov, which we call the outer spectral radius. The outer spectral radius is given by the square root of the ordinary spectral radius of the n 2 by n 2 ...
J. Pascoe
semanticscholar   +1 more source

Decomposition of Completely Positive Maps

Mathematische Nachrichten, 1997
AbstractThe paper is concerned with completely positive maps on the algebra of unbounded operatore L+(D) and on its completion L(D, D+). A decomposition theorem for continuous positive functionals is proved in [Tim. Loef.), and [Scholz 91] contains a generalization to maps into operator algebra on finite dimensional Hilbert spaces H0.
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Entropic dimension for completely positive maps

Journal of Statistical Physics, 1988
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
BENATTI, FABIO, NARNHOFER HEIDE
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Dilations, Completely Positive Maps and Geometry

Texts and Readings in Mathematics, 2023
B. V. R. Bhat, Tirthankar Bhattacharyya
semanticscholar   +1 more source

Linear mappings preserving the completely positive rank

European Journal of Combinatorics, 2023
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Families of completely positive mappings

International Journal of Theoretical Physics, 1979
The implementation and dilation of families of completely positive mappings on a *-algebra are considered.
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QUANTUM DYNAMICAL ENTROPY FOR COMPLETELY POSITIVE MAP

Infinite Dimensional Analysis, Quantum Probability and Related Topics, 1999
A dynamical entropy for not only shift but also completely positive (CP) map is defined by generalizing the AOW entropy1 defined through quantum Markov chain and AF entropy defined by a finite operational partition. Our dynamical entropy is numerically computed for several models.
Kossakowski, A., Ohya, M., Watanabe, N.
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On Completely Positive Maps Defined by an Irreducible Correspondence

Canadian Mathematical Bulletin, 1990
AbstractCompletely positive maps defined by an irreducible correspondence between two von Neumann algebras M and N are introduced. We give results about their structure and characterize, among them, those which are extreme points in the convex set of all unital completely positive maps from M to N. As particular cases we obtain known results of M.
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