Results 31 to 40 of about 73,865 (284)
A Way to Construct Commutative Hyperstructures
This article aims to create commutative hyperstructures, starting with a non-commutative group. Therefore, we consider the starting group to be the dihedral group Dn, where n is a natural number, n>1, and we determine the HX groups associated with the ...
Andromeda Sonea
doaj +1 more source
Writing commutators of commutators as products of cubes [PDF]
It is known that commutators of commutators can be written as products of cubes, with the current upper bound on the number of cubes being 60. We discuss how proofs extracted via coset enumeration can be used to investigate this problem, and exhibit a rewriting using only 14 cubes.
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A note on commutativity of nonassociative rings [PDF]
A theorem on commutativity of nonassociate ring is ...
M. S. S. Khan (7695650), M. S. S. Khan
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Non-commutativity in Hayward spacetime [PDF]
In this work, we propose a new black hole solution, namely, a Hayward-like metric incorporating corrections due to non-commutativity by taking into account ∂ r ∧ ∂ θ Moyal twist.
N. Heidari, A. A. Araújo, I. Lobo
semanticscholar +1 more source
Encoding equivariant commutativity via operads [PDF]
In this paper, we prove a conjecture of Blumberg and Hill regarding the existence of $N_\infty$-operads associated to given sequences $\mathcal{F} = (\mathcal{F}_n)_{n \in \mathbb{N}}$ of families of subgroups of $G\times \Sigma_n$.
Javier J. Gutiérrez, David White
semanticscholar +1 more source
Commutativity in Jordan operator algebras [PDF]
While Jordan algebras are commutative, operator commutativity will behave badly for a general non-associative Jordan algebra. When the product operators of two elements commute, the elements are said to operator commute.
J. van de Wetering
semanticscholar +1 more source
Operators with commutative commutants.
Given operators M and N on a Hilbert space H, suppose that M (resp. N) is the direct sum of k (resp. n) copies of an operator A having a commutative commutant. Suppose further that m and k are countable cardinalities (or, any cardinalities if H is separable) and that N is a quasi-affine transform of M (i.e., \(NX=XM\) for some injective operator X with
Radjabalipour, M., Radjavi, H.
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On strong commutativity-preserving maps [PDF]
We identify some strong commutativity-preserving maps on semiprime rings. Among other results, we prove the following. (i) A centralizing homomorphism f of a semiprime ring R onto itself is strong commutativity preserving. (ii) A centralizing antihomomor-
M. S. Samman
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Commutativity of rings with polynomial constraints [PDF]
summary:Let $p$, $ q$ and $r$ be fixed non-negative integers. In this note, it is shown that if $R$ is left (right) $s$-unital ring satisfying $[f(x^py^q) - x^ry, x] = 0$ ($[f(x^py^q) - yx^r, x] = 0$, respectively) where $f(\lambda ) \in {\lambda }^2 ...
Khan, Moharram A.
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This paper aims to establish conditions that guarantee the existence and uniqueness of a common fixed point for a pair of functions defined on a metric space, satisfying a type of contractive inequality involving distance-altering functions.
Orlin Rivas, Wilmer Barrera
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