Reversible computing (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Reversible computing" in English language version.

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16doi.org

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12arxiv.org

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5nih.gov

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4harvard.edu

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4semanticscholar.org

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3scispace.com

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2uni-bremen.de

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2caltech.edu

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1ufl.edu

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1worrydream.com

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1archive.org

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1osti.gov

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1vadeker.net

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1ieee.org

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archive.org

J. von Neumann (1966). Theory of self-reproducing automata. University of Illinois Press. Retrieved 2022-05-21. Third lecture: Statistical Theories about Information

arxiv.org

Bérut, Antoine; Arakelyan, Artak; Petrosyan, Artyom; Ciliberto, Sergio; Dillenschneider, Raoul; Lutz, Eric (March 2012). "Experimental verification of Landauer's principle linking information and thermodynamics". Nature. 483 (7388): 187–189. arXiv:1503.06537. Bibcode:2012Natur.483..187B. doi:10.1038/nature10872. PMID 22398556. S2CID 9415026.
Frank, Michael P.; Shukla, Karpur (June 1, 2021). "Quantum Foundations of Classical Reversible Computing". Entropy. 23 (6): 701. arXiv:2105.00065. Bibcode:2021Entrp..23..701F. doi:10.3390/e23060701. ISSN 1099-4300. PMC 8228632. PMID 34206044.
Frank, Michael P. (2018). "Physical Foundations of Landauer's Principle". In Kari, Jarkko; Ulidowski, Irek (eds.). Reversible Computation. Lecture Notes in Computer Science. Vol. 11106. Cham: Springer International Publishing. pp. 3–33. arXiv:1901.10327. doi:10.1007/978-3-319-99498-7_1. ISBN 978-3-319-99498-7. S2CID 52135244.
Saeedi, Mehdi; Markov, Igor L. (1 February 2013). "Synthesis and optimization of reversible circuits—a survey". ACM Computing Surveys. 45 (2): 1–34. arXiv:1110.2574. doi:10.1145/2431211.2431220. S2CID 6302811.
Ang, Y. S.; Yang, S. A.; Zhang, C.; Ma, Z. S.; Ang, L. K. (2017). "Valleytronics in merging Dirac cones: All-electric-controlled valley filter, valve, and universal reversible logic gate". Physical Review B. 96 (24): 245410. arXiv:1711.05906. Bibcode:2017PhRvB..96x5410A. doi:10.1103/PhysRevB.96.245410. S2CID 51933139.
Barbieri, Sebastián; Kari, Jarkko; Salo, Ville (2016). "The Group of Reversible Turing Machines". Cellular Automata and Discrete Complex Systems. Lecture Notes in Computer Science. Vol. 9664. pp. 49–62. arXiv:1603.08715. doi:10.1007/978-3-319-39300-1_5. ISBN 978-3-319-39299-8.
Barbieri, Sebastián; Kari, Jarkko; Salo, Ville (2016). "The Group of Reversible Turing Machines". Cellular Automata and Discrete Complex Systems. Lecture Notes in Computer Science. Vol. 9664. pp. 49–62. arXiv:1603.08715. doi:10.1007/978-3-319-39300-1_5. ISBN 978-3-319-39299-8.
Bruera, Renzo; Cardona, Robert; Miranda, Eva; Peralta-Salas, Daniel (2024). "Topological entropy of Turing complete dynamics (With an appendix by Ville Salo)". arXiv:2404.07288 [math.DS].
Carette, Jacques; Heunen, Chris; Kaarsgaard, Robin; Sabry, Amr (2024). "Compositional Reversible Computation". Reversible Computation. Lecture Notes in Computer Science. Vol. 14680. pp. 10–27. arXiv:2405.20842. doi:10.1007/978-3-031-62076-8_2. ISBN 978-3-031-62075-1.
Carette, Jacques; Heunen, Chris; Kaarsgaard, Robin; Sabry, Amr (2024). "Compositional Reversible Computation". Reversible Computation. Lecture Notes in Computer Science. Vol. 14680. pp. 10–27. arXiv:2405.20842. doi:10.1007/978-3-031-62076-8_2. ISBN 978-3-031-62075-1.
Carette, Jacques; Heunen, Chris; Kaarsgaard, Robin; Sabry, Amr (2024). "Compositional Reversible Computation". Reversible Computation. Lecture Notes in Computer Science. Vol. 14680. pp. 10–27. arXiv:2405.20842. doi:10.1007/978-3-031-62076-8_2. ISBN 978-3-031-62075-1.
Carette, Jacques; Heunen, Chris; Kaarsgaard, Robin; Sabry, Amr (2024). "Compositional Reversible Computation". Reversible Computation. Lecture Notes in Computer Science. Vol. 14680. pp. 10–27. arXiv:2405.20842. doi:10.1007/978-3-031-62076-8_2. ISBN 978-3-031-62075-1.

caltech.edu

dna.caltech.edu

C. H. Bennett, "Logical reversibility of computation", IBM Journal of Research and Development, vol. 17, no. 6, pp. 525–532, 1973
C. H. Bennett, "Logical reversibility of computation", IBM Journal of Research and Development, vol. 17, no. 6, pp. 525–532, 1973

doi.org

Landauer, Rolf (1961), "Irreversibility and heat generation in the computing process" (PDF), IBM Journal of Research and Development, 5 (3): 183–191, doi:10.1147/rd.53.0183, retrieved 2015-02-18, The entropy of a closed system, e.g., a computer with its own batteries, cannot decrease; hence this entropy must appear elsewhere as a heating effect, supplying 0.6931 kT per restored bit to the surroundings.
Bérut, Antoine; Arakelyan, Artak; Petrosyan, Artyom; Ciliberto, Sergio; Dillenschneider, Raoul; Lutz, Eric (March 2012). "Experimental verification of Landauer's principle linking information and thermodynamics". Nature. 483 (7388): 187–189. arXiv:1503.06537. Bibcode:2012Natur.483..187B. doi:10.1038/nature10872. PMID 22398556. S2CID 9415026.
Michael P. Frank. Foundations of Generalized Reversible Computing. Conference on Reversible Computation, July 6–7, 2017, Kolkata, India. doi:10.1007/978-3-319-59936-6 2 Preprint available at https://www.osti.gov/servlets/purl/1456440 (PDF).
Landauer, R. (July 1961). "Irreversibility and Heat Generation in the Computing Process". IBM Journal of Research and Development. 5 (3): 183–191. doi:10.1147/rd.53.0183.
Frank, Michael P.; Shukla, Karpur (June 1, 2021). "Quantum Foundations of Classical Reversible Computing". Entropy. 23 (6): 701. arXiv:2105.00065. Bibcode:2021Entrp..23..701F. doi:10.3390/e23060701. ISSN 1099-4300. PMC 8228632. PMID 34206044.
Frank, Michael P. (2018). "Physical Foundations of Landauer's Principle". In Kari, Jarkko; Ulidowski, Irek (eds.). Reversible Computation. Lecture Notes in Computer Science. Vol. 11106. Cham: Springer International Publishing. pp. 3–33. arXiv:1901.10327. doi:10.1007/978-3-319-99498-7_1. ISBN 978-3-319-99498-7. S2CID 52135244.
Saeedi, Mehdi; Markov, Igor L. (1 February 2013). "Synthesis and optimization of reversible circuits—a survey". ACM Computing Surveys. 45 (2): 1–34. arXiv:1110.2574. doi:10.1145/2431211.2431220. S2CID 6302811.
Cohen, Eyal; Dolev, Shlomi; Rosenblit, Michael (26 April 2016). "All-optical design for inherently energy-conserving reversible gates and circuits". Nature Communications. 7 (1): 11424. Bibcode:2016NatCo...711424C. doi:10.1038/ncomms11424. PMC 4853429. PMID 27113510.
Ang, Y. S.; Yang, S. A.; Zhang, C.; Ma, Z. S.; Ang, L. K. (2017). "Valleytronics in merging Dirac cones: All-electric-controlled valley filter, valve, and universal reversible logic gate". Physical Review B. 96 (24): 245410. arXiv:1711.05906. Bibcode:2017PhRvB..96x5410A. doi:10.1103/PhysRevB.96.245410. S2CID 51933139.
Barbieri, Sebastián; Kari, Jarkko; Salo, Ville (2016). "The Group of Reversible Turing Machines". Cellular Automata and Discrete Complex Systems. Lecture Notes in Computer Science. Vol. 9664. pp. 49–62. arXiv:1603.08715. doi:10.1007/978-3-319-39300-1_5. ISBN 978-3-319-39299-8.
Barbieri, Sebastián; Kari, Jarkko; Salo, Ville (2016). "The Group of Reversible Turing Machines". Cellular Automata and Discrete Complex Systems. Lecture Notes in Computer Science. Vol. 9664. pp. 49–62. arXiv:1603.08715. doi:10.1007/978-3-319-39300-1_5. ISBN 978-3-319-39299-8.
Carette, Jacques; Heunen, Chris; Kaarsgaard, Robin; Sabry, Amr (2024). "Compositional Reversible Computation". Reversible Computation. Lecture Notes in Computer Science. Vol. 14680. pp. 10–27. arXiv:2405.20842. doi:10.1007/978-3-031-62076-8_2. ISBN 978-3-031-62075-1.
Carette, Jacques; Heunen, Chris; Kaarsgaard, Robin; Sabry, Amr (2024). "Compositional Reversible Computation". Reversible Computation. Lecture Notes in Computer Science. Vol. 14680. pp. 10–27. arXiv:2405.20842. doi:10.1007/978-3-031-62076-8_2. ISBN 978-3-031-62075-1.
Carette, Jacques; Heunen, Chris; Kaarsgaard, Robin; Sabry, Amr (2024). "Compositional Reversible Computation". Reversible Computation. Lecture Notes in Computer Science. Vol. 14680. pp. 10–27. arXiv:2405.20842. doi:10.1007/978-3-031-62076-8_2. ISBN 978-3-031-62075-1.
Carette, Jacques; Heunen, Chris; Kaarsgaard, Robin; Sabry, Amr (2024). "Compositional Reversible Computation". Reversible Computation. Lecture Notes in Computer Science. Vol. 14680. pp. 10–27. arXiv:2405.20842. doi:10.1007/978-3-031-62076-8_2. ISBN 978-3-031-62075-1.
Genkina, Dina; Potter, Ned; Ulrich, Lawrence; Bourzac, Katherine (2025-01-01). "Reversible Computing Escapes the Lab: Startup Plans the First Chip Based on this Peculiar Power-Saving Scheme". IEEE Spectrum. 62 (1). IEEE: 32–41. doi:10.1109/MSPEC.2025.10829737.

harvard.edu

ui.adsabs.harvard.edu

Bérut, Antoine; Arakelyan, Artak; Petrosyan, Artyom; Ciliberto, Sergio; Dillenschneider, Raoul; Lutz, Eric (March 2012). "Experimental verification of Landauer's principle linking information and thermodynamics". Nature. 483 (7388): 187–189. arXiv:1503.06537. Bibcode:2012Natur.483..187B. doi:10.1038/nature10872. PMID 22398556. S2CID 9415026.
Frank, Michael P.; Shukla, Karpur (June 1, 2021). "Quantum Foundations of Classical Reversible Computing". Entropy. 23 (6): 701. arXiv:2105.00065. Bibcode:2021Entrp..23..701F. doi:10.3390/e23060701. ISSN 1099-4300. PMC 8228632. PMID 34206044.
Cohen, Eyal; Dolev, Shlomi; Rosenblit, Michael (26 April 2016). "All-optical design for inherently energy-conserving reversible gates and circuits". Nature Communications. 7 (1): 11424. Bibcode:2016NatCo...711424C. doi:10.1038/ncomms11424. PMC 4853429. PMID 27113510.
Ang, Y. S.; Yang, S. A.; Zhang, C.; Ma, Z. S.; Ang, L. K. (2017). "Valleytronics in merging Dirac cones: All-electric-controlled valley filter, valve, and universal reversible logic gate". Physical Review B. 96 (24): 245410. arXiv:1711.05906. Bibcode:2017PhRvB..96x5410A. doi:10.1103/PhysRevB.96.245410. S2CID 51933139.

ieee.org

spectrum.ieee.org

Genkina, Dina; Potter, Ned; Ulrich, Lawrence; Bourzac, Katherine (2025-01-01). "Reversible Computing Escapes the Lab: Startup Plans the First Chip Based on this Peculiar Power-Saving Scheme". IEEE Spectrum. 62 (1). IEEE: 32–41. doi:10.1109/MSPEC.2025.10829737.

nih.gov

pubmed.ncbi.nlm.nih.gov

Bérut, Antoine; Arakelyan, Artak; Petrosyan, Artyom; Ciliberto, Sergio; Dillenschneider, Raoul; Lutz, Eric (March 2012). "Experimental verification of Landauer's principle linking information and thermodynamics". Nature. 483 (7388): 187–189. arXiv:1503.06537. Bibcode:2012Natur.483..187B. doi:10.1038/nature10872. PMID 22398556. S2CID 9415026.
Frank, Michael P.; Shukla, Karpur (June 1, 2021). "Quantum Foundations of Classical Reversible Computing". Entropy. 23 (6): 701. arXiv:2105.00065. Bibcode:2021Entrp..23..701F. doi:10.3390/e23060701. ISSN 1099-4300. PMC 8228632. PMID 34206044.
Cohen, Eyal; Dolev, Shlomi; Rosenblit, Michael (26 April 2016). "All-optical design for inherently energy-conserving reversible gates and circuits". Nature Communications. 7 (1): 11424. Bibcode:2016NatCo...711424C. doi:10.1038/ncomms11424. PMC 4853429. PMID 27113510.

ncbi.nlm.nih.gov

Frank, Michael P.; Shukla, Karpur (June 1, 2021). "Quantum Foundations of Classical Reversible Computing". Entropy. 23 (6): 701. arXiv:2105.00065. Bibcode:2021Entrp..23..701F. doi:10.3390/e23060701. ISSN 1099-4300. PMC 8228632. PMID 34206044.
Cohen, Eyal; Dolev, Shlomi; Rosenblit, Michael (26 April 2016). "All-optical design for inherently energy-conserving reversible gates and circuits". Nature Communications. 7 (1): 11424. Bibcode:2016NatCo...711424C. doi:10.1038/ncomms11424. PMC 4853429. PMID 27113510.

osti.gov

Michael P. Frank. Foundations of Generalized Reversible Computing. Conference on Reversible Computation, July 6–7, 2017, Kolkata, India. doi:10.1007/978-3-319-59936-6 2 Preprint available at https://www.osti.gov/servlets/purl/1456440 (PDF).

scispace.com

"What do reversible programs compute?" (PDF). SciSpace. Retrieved April 26, 2025.
"What do reversible programs compute?" (PDF). SciSpace. Retrieved April 26, 2025.
"What do reversible programs compute?" (PDF). SciSpace. Retrieved April 26, 2025.

semanticscholar.org

api.semanticscholar.org

Bérut, Antoine; Arakelyan, Artak; Petrosyan, Artyom; Ciliberto, Sergio; Dillenschneider, Raoul; Lutz, Eric (March 2012). "Experimental verification of Landauer's principle linking information and thermodynamics". Nature. 483 (7388): 187–189. arXiv:1503.06537. Bibcode:2012Natur.483..187B. doi:10.1038/nature10872. PMID 22398556. S2CID 9415026.
Frank, Michael P. (2018). "Physical Foundations of Landauer's Principle". In Kari, Jarkko; Ulidowski, Irek (eds.). Reversible Computation. Lecture Notes in Computer Science. Vol. 11106. Cham: Springer International Publishing. pp. 3–33. arXiv:1901.10327. doi:10.1007/978-3-319-99498-7_1. ISBN 978-3-319-99498-7. S2CID 52135244.
Saeedi, Mehdi; Markov, Igor L. (1 February 2013). "Synthesis and optimization of reversible circuits—a survey". ACM Computing Surveys. 45 (2): 1–34. arXiv:1110.2574. doi:10.1145/2431211.2431220. S2CID 6302811.
Ang, Y. S.; Yang, S. A.; Zhang, C.; Ma, Z. S.; Ang, L. K. (2017). "Valleytronics in merging Dirac cones: All-electric-controlled valley filter, valve, and universal reversible logic gate". Physical Review B. 96 (24): 245410. arXiv:1711.05906. Bibcode:2017PhRvB..96x5410A. doi:10.1103/PhysRevB.96.245410. S2CID 51933139.

springer.com

link.springer.com

Frank, Michael P. (2018). "Physical Foundations of Landauer's Principle". In Kari, Jarkko; Ulidowski, Irek (eds.). Reversible Computation. Lecture Notes in Computer Science. Vol. 11106. Cham: Springer International Publishing. pp. 3–33. arXiv:1901.10327. doi:10.1007/978-3-319-99498-7_1. ISBN 978-3-319-99498-7. S2CID 52135244.

ufl.edu

cise.ufl.edu

"The Reversible and Quantum Computing Group (Revcomp)".

uni-bremen.de

informatik.uni-bremen.de

Rolf Drechsler, Robert Wille. From Truth Tables to Programming Languages: Progress in the Design of Reversible Circuits. International Symposium on Multiple-Valued Logic, 2011. http://www.informatik.uni-bremen.de/agra/doc/konf/11_ismvl_reversible_circuit_design_tutorial.pdf
Rolf Drechsler and Robert Wille. Reversible Circuits: Recent Accomplishments and Future Challenges for an Emerging Technology. International Symposium on VLSI Design and Test, 2012. http://www.informatik.uni-bremen.de/agra/doc/konf/2012_vdat_reversible_circuits_accompl_chall.pdf

vadeker.net

Lecerf (Y.): Logique Mathématique : Machines de Turing réversibles. Comptes rendus des séances de l'académie des sciences, 257: 2597–2600, 1963.

worldcat.org

search.worldcat.org

Frank, Michael P.; Shukla, Karpur (June 1, 2021). "Quantum Foundations of Classical Reversible Computing". Entropy. 23 (6): 701. arXiv:2105.00065. Bibcode:2021Entrp..23..701F. doi:10.3390/e23060701. ISSN 1099-4300. PMC 8228632. PMID 34206044.

worrydream.com

Landauer, Rolf (1961), "Irreversibility and heat generation in the computing process" (PDF), IBM Journal of Research and Development, 5 (3): 183–191, doi:10.1147/rd.53.0183, retrieved 2015-02-18, The entropy of a closed system, e.g., a computer with its own batteries, cannot decrease; hence this entropy must appear elsewhere as a heating effect, supplying 0.6931 kT per restored bit to the surroundings.