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Hochschild Entropy and Categorical Entropy
Arnold Mathematical Journal, 2022 22 pages.
Kohei Kikuta, Genki Ouchi
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Entropy, 2021 On behalf of the Editor-in-Chief, Prof [...]
Entropy Editorial Office
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Acknowledgment to Reviewers of Entropy in 2021
Entropy, 2022 Rigorous peer-reviews are the basis of high-quality academic publishing [...]
Entropy Editorial Office
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Acknowledgment to Reviewers of Entropy in 2020
Entropy, 2021 Peer review is the driving force of journal development, and reviewers are gatekeepers who ensure that Entropy maintains its standards for the high quality of its published papers [...]
Entropy Editorial Office
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Acknowledgment to the Reviewers of Entropy in 2022
Entropy, 2023 High-quality academic publishing is built on rigorous peer review [...]
Entropy Editorial Office
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On the Categorical Entropy and the Topological Entropy [PDF]
International Mathematics Research Notices, 2017 To an exact endofunctor of a triangulated category with a split-generator, the notion of entropy is given by Dimitrov-Haiden-Katzarkov-Kontsevich, which is a (possibly negative infinite) real-valued function of a real variable. In this paper, we propose a conjecture which naturally generalizes the theorem by Gromov-Yomdin, and show that the categorical
Kikuta, Kohei, Takahashi, Atsushi
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Acknowledgement to Reviewers of Entropy in 2019
Entropy, 2020 The editorial team greatly appreciates the reviewers who have dedicated their considerable time and expertise to the journal’s rigorous editorial process over the past 12 months, regardless of whether the papers are finally published or not[...]
Entropy Editorial Office
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Entropy, 2020 On behalf of the Editor-in-Chief, Prof [...]
Entropy Editorial Office
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High-Temperature Mechanical Properties of NbTaHfTiZrV0.5 Refractory High-Entropy Alloys
Entropy, 2023 The NbTaHfTiZrV0.5 is a refractory multi-principal-element alloy with high strength and good ductility at room temperature. It is important for possible high-temperature applications to investigate the deformation mechanism of the NbTaHfTiZrV0.5 alloy at
Zhangquan Liu +3 more
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Entropy of the Mixture of Sources and Entropy Dimension [PDF]
IEEE Transactions on Information Theory, 2012 We investigate the problem of the entropy of the mixture of sources. There is given an estimation of the entropy and entropy dimension of convex combination of measures. The proof is based on our alternative definition of the entropy based on measures instead of partitions.
Marek Smieja, Jacek Tabor
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