Results 141 to 150 of about 998 (166)
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Quasigroups

Journal of Soviet Mathematics, 1990
See the review in Zbl 0675.20057.
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The plastic quasigroups

2007
Plastic quasigroups are idempotent medial quasigroups satisfying the identity a.(a.ab)b=b. Our main result is a one-to-one correspondence with G2-quasigroups, studied in an earlier paper. A Toyoda-like representation theorem for plastic quasigroups is proved.
Krčadinac, Vedran, Volenec, Vladimir
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Homomorphisms of Quasigroups: 10888

The American Mathematical Monthly, 2003
10888 [2001, 667]. Proposed by William R Wardlaw and William D. Withers, United States Naval Academy, Annapolis, MD. A groupoid is a set together with a binary operation. A groupoid with binary operation * is a quasigroup if whenever any two of x, y, and z are given, the equation x * y = z uniquely determines the third.
William P. Wardlaw   +4 more
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De Sitter Quasigroups

International Journal of Theoretical Physics, 2002
In the first part of the paper the author determined the Cayley-Klein parameters for the de Sitter groups and also the four-dimensional double valued irreducible representations of these groups. These representations are analogous to the SL\((2,\mathbb C)\) double-valued irreducible representations of the proper orthochronous Lorentz group.
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Equational Quantum Quasigroups

Algebras and Representation Theory
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Image data security using Quasigroup combined with Fibonacci Q-transformation

Journal of Information Security and Applications, 2021
Sachin Kumar, Sachin Kumar
exaly  

Symmetric and Asymmetric Cryptography on the Special Linear Cracovian Quasigroup

Lecture Notes in Computer Science, 2022
Zbigniew Lipinski   +1 more
exaly  

Polyadic Т-Quasigroups

Russian Mathematics
The paper studies the properties of n-ary T-quasigroups ($n\geq3$). The isomorphism of the derived n-ary groups from two T-groups for an n-ary T-quasigroup is proved. A necessary and sufficient condition is found under which an n-ary loop is a derivative of an n-ary group from a T-group for an n-ary T-quasigroup. The coincidence of the class of n-ary T
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Quasigroup Homogeneous Spaces and Linear Representations

Journal of Algebra, 2001
Jonathan D. H. Smith
exaly  

Some Probabilistic Properties of Quasigroup Processed Strings Useful for Cryptanalysis

Communications in Computer and Information Science, 2011
Verica Bakeva
exaly  

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