Results 41 to 50 of about 4,257,446 (215)
Degree estimate for commutators
Journal of Algebra, 2009 18 ...
Drensky, V, Yu, JT
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New aspects in polygroup theory
Analele Stiintifice ale Universitatii Ovidius Constanta: Seria Matematica, 2020 The aim of this paper is to compute the commutativity degree in polygroup’s theory, more exactly for the polygroup PG and for extension of polygroups by polygroups, obtaining boundaries for them.
Sonea Andromeda Cristina
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Permutation of elements in double semigroups [PDF]
, 2015 Double semigroups have two associative operations $\circ, \bullet$ related by the interchange relation: $( a \bullet b ) \circ ( c \bullet d ) \equiv ( a \circ c ) \bullet ( b \circ d )$. Kock \cite{Kock2007} (2007) discovered a commutativity property in
Bremner, Murray, Madariaga, Sara
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On the Quantumness of Multiparameter Estimation Problems for Qubit Systems
Entropy, 2020 The estimation of more than one parameter in quantum mechanics is a fundamental problem with relevant practical applications. In fact, the ultimate limits in the achievable estimation precision are ultimately linked with the non-commutativity of ...
Sholeh Razavian +2 more
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Local commutativity versus Bell inequality violation for entangled states and versus non-violation for separable states [PDF]
, 2007 By introducing a quantitative `degree of commutativity' in terms of the angle between spin-observables we present two tight quantitative trade-off relations: first, for entangled states, between the degree of commutativity of local observables and the ...
Seevinck, M, Uffink, J
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On commutative algebras of degree two [PDF]
Transactions of the American Mathematical Society, 1962 Let 9 be a simple, commutative, power-associative algebra of degree 2 over an algebraically closed field a of characteristic not equal to 2, 3 or 5. The degree of 9 is defined to be the number of elements in the maximal set of pairwise orthogonal idempotents in W. This algebra has a unit element 1 [1, Theorem 3].
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Electric–magnetic dualities in non-abelian and non-commutative gauge theories
Nuclear Physics B, 2016 Electric–magnetic dualities are equivalence between strong and weak coupling constants. A standard example is the exchange of electric and magnetic fields in an abelian gauge theory.
Jun-Kai Ho, Chen-Te Ma
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Commuting Regularity degree of finite semigroups [PDF]
Creative Mathematics and Informatics, 2015 A pair (x, y) of elements x and y of a semigroup S is said to be a commuting regular pair, if there exists an element z ∈ S such that xy = (yx)z(yx). In a finite semigroup S, the probability that the pair (x, y) of elements of S is commuting regular will be denoted by dcr(S) and will be called the Commuting Regularity degree of S.
A. FIRUZKUHY, H. DOOSTIE
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Higher Degree Davenport Constants over Finite Commutative Rings
, 2021 We generalize the notion of Davenport constants to a `higher degree' and obtain various lower and upper bounds, which are sometimes exact as is the case for certain finite commutative rings of prime power cardinality. Two simple examples that capture the essence of these higher degree Davenport constants are the following.
Caro, Yair +2 more
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On the Commutativity Degree of Finite Groups of Order via Degree Equation
African journal of mathematics and statistics studiesCommutativity degree is a numerical derivation that carries a lot of information about the structure of finite groups. It measures the extent to which two randomly selected non-identity elements of a group commute.
J. B. N., E. S., Hassan S. B., A. D.
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