Results 21 to 30 of about 255,733 (268)
Communications in Mathematical Physics, 2020 AbstractWe ask the question whether entropy accumulates, in the sense that the operationally relevant total uncertainty about an n-partite system $$A = (A_1, \ldots A_n)$$ A = ( A 1 , … A n ) corresponds to the sum of the entropies of its parts $$A_i$$ A i .
Dupuis, Frédéric +2 more
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Acknowledgement to Reviewers of Entropy in 2013
Entropy, 2014 The editors of Entropy would like to express their sincere gratitude to the following reviewers for assessing manuscripts in ...
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High-Temperature Mechanical Behavior of Cobalt-Free FeMnCrNi(Al) High-Entropy Alloys
Metals, 2023 The high-temperature properties of new alloys need to be investigated to guide the hot working process. The temperature sensitivity of various microstructures of Fe45Mn15Cr15Ni25 and Fe35Mn15Cr15Ni25Al10 cobalt-free high-entropy alloys was investigated ...
Dan Liu +4 more
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Acknowledgement to Reviewers of Entropy in 2018
Entropy, 2019 Rigorous peer-review is the corner-stone of high-quality academic publishing [...]
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Acknowledgement to Reviewers of Entropy in 2015
Entropy, 2016 The editors of Entropy would like to express their sincere gratitude to the following reviewers for assessing manuscripts in 2015. [...]
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BD entropy and Bernis–Friedman entropy
Comptes Rendus. Mathématique, 2018 In this note, we propose in the full generality a link between the BD entropy introduced by D. Bresch and B. Desjardins for the viscous shallow-water equations and the Bernis–Friedman (called BF) dissipative entropy introduced to study the lubrication equations.
Bresch, Didier +4 more
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Quantum Information and Computation, 2009 Let $S(\rho)=-\Tr (\rho\log\rho)$ be the von Neumann entropy of an $N$-dimensional quantum state $\rho$ and $e_2(\rho)$ the second elementary symmetric polynomial of the eigenvalues of $\rho$. We prove the inequality S(\rho) \;\le \; c(N) \; \sqrt{e_2(\rho)} where $c(N)=\log(N) \, \sqrt{\frac{2N}{N-1}}$.
Meik Hellmund, Armin Uhlmann
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Journal of Computer and System Sciences, 1992 AbstractWe reconsider the old problem of sorting under partial information, and give polynomial time algorithms for the following tasks: (1) Given a partial order P, find (adaptively) a sequence of comparisons (questions of the form, "is x < y?") which sorts ( i.e., finds an unknown linear extension of) P using O(log(e(P))) comparisons in worst case ...
Jeff Kahn 0001, Jeong Han Kim
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Entropy, 2019 On behalf of the Editor-in-Chief, Prof. Dr. Kevin H. Knuth, we are pleased to announce the Entropy Best Paper Award for 2018 [...]
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Acknowledgement to Reviewers of Entropy in 2017
Entropy, 2018 Peer review is an essential part in the publication process, ensuring that Entropy maintains high quality standards for its published papers.[...]
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