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We present an axiomatic framework for thermodynamics that incorporates information as a fundamental concept.
A mathematical theory of communication
C. E. Shannon · 1948
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P. S. de Laplace · 1951
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A. N. Kolmogorov · 1956
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Information theory and statistical mechanics
E. T. Jaynes · 1957
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Information theory and statistical mechanics ii
E. T. Jaynes · 1957
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Irreversibility and heat generation in the computing process
R. Landauer · 1961
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On the decrease of entropy in a thermodynamic system by the intervention of intelligent beings
Leo Szilard · 1964
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Charles H. Bennett · 1982
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Elliott H. Lieb and Jakob Yngvason · 1998
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Uniqueness of the entanglement measure for bipartite pure states
Vlatko Vedral and Elham Kashefi · 2002
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Maxwell’s Demon 2: Entropy, Classical and Quantum Information, Computing
Harvey S. Leff and Andrew F. Rex · 2003
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Eaters of the lotus: Landauer’s principle and the return of maxwell’s demon
John D. Norton · 2005
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Elements of Information Theory (Second Edition)
Thomas M. Cover and Joy A. Thomas · 2006
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Entropic inference
Ariel Caticha · 2011
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Foundations of inference
Kevin H. Knuth and John Skilling · 2012
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Wave-packet collapse and the core quantum postulates: Discreteness of quantum jumps from unitarity, repeatability, and actionable information
Wojciech H. Zurek · 2013
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Resource theory of informational nonequilibrium in thermodynamics
Gilad Gour, Markus P. Müller, Varun Narasimhachar, Robert W. Spekkens, and Nicole Younger Halpern · 2015
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Information Theory, Inference, and Learning Algorithms
David J. C. MacKay · 2003
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Probabilities from entanglement, born’s rule p k = | ψ k | 2 p_{k}=|\psi_{k}|^{2} from envariance
Wojciech H. Zurek · 2005
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Resource theories of knowledge
L. del Rio, L. Kraemer, and R. Renner · 2015
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Axiomatic relation between thermodynamic and information-theoretic entropies
Mirjam Weilenmann, Lea Kraemer, Philippe Faist, and Renato Renner · 2016
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