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From group theory to reversible computers

Author
Organization
Abstract
Reversible logic circuits of certain logic width form a group, isomorphic to a symmetric group. Its Young Subgroups allow systematic synthesis of an arbitrary reversible circuit. We can choose either a left coset, right coset, or double coset approach. The tools are beneficial to both classical and quantum computers.
Keywords
group theory, reversible computing, young subgroup, LOGIC GATES

Citation

Please use this url to cite or link to this publication:

MLA
De Vos, Alexis, and Yvan Van Rentergem. “From Group Theory to Reversible Computers.” INTERNATIONAL JOURNAL OF UNCONVENTIONAL COMPUTING, vol. 4, no. 1, 2008, pp. 79–88.
APA
De Vos, A., & Van Rentergem, Y. (2008). From group theory to reversible computers. INTERNATIONAL JOURNAL OF UNCONVENTIONAL COMPUTING, 4(1), 79–88.
Chicago author-date
De Vos, Alexis, and Yvan Van Rentergem. 2008. “From Group Theory to Reversible Computers.” INTERNATIONAL JOURNAL OF UNCONVENTIONAL COMPUTING 4 (1): 79–88.
Chicago author-date (all authors)
De Vos, Alexis, and Yvan Van Rentergem. 2008. “From Group Theory to Reversible Computers.” INTERNATIONAL JOURNAL OF UNCONVENTIONAL COMPUTING 4 (1): 79–88.
Vancouver
1.
De Vos A, Van Rentergem Y. From group theory to reversible computers. INTERNATIONAL JOURNAL OF UNCONVENTIONAL COMPUTING. 2008;4(1):79–88.
IEEE
[1]
A. De Vos and Y. Van Rentergem, “From group theory to reversible computers,” INTERNATIONAL JOURNAL OF UNCONVENTIONAL COMPUTING, vol. 4, no. 1, pp. 79–88, 2008.
@article{746339,
  abstract     = {{Reversible logic circuits of certain logic width form a group, isomorphic to a symmetric group. Its Young Subgroups allow systematic synthesis of an arbitrary reversible circuit. We can choose either a left coset, right coset, or double coset approach. The tools are beneficial to both classical and quantum computers.}},
  author       = {{De Vos, Alexis and Van Rentergem, Yvan}},
  issn         = {{1548-7199}},
  journal      = {{INTERNATIONAL JOURNAL OF UNCONVENTIONAL COMPUTING}},
  keywords     = {{group theory,reversible computing,young subgroup,LOGIC GATES}},
  language     = {{eng}},
  number       = {{1}},
  pages        = {{79--88}},
  title        = {{From group theory to reversible computers}},
  volume       = {{4}},
  year         = {{2008}},
}

Web of Science
Times cited: