Results 201 to 210 of about 84,430 (244)
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Finitely Generated Abelian Groups
1980In order to solve our particular problem of finding all possible abelian groups of order p2, p prime, or even the larger problem of finding all possible abelian groups of given order n, we need to consider the structure of finite abelian groups only. However, it turns out to be not much more difficult to find the structure of a wider class of abelian ...
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Finitely Generated Abelian n-Ary Groups
Journal of Mathematical SciencesThe structure of finitely generated abelian groups is well-known. In this paper, the author provides a similar result for finitely generated \(n\)-ary abelian groups. An \(n\)-ary group \((G, f)\) is called abelian if and only if for all \(x_1, x_2, \ldots, x_n\in G\) and all permutation \(\sigma\), we have \[ f(x_{\sigma(1)}, x_{\sigma(2)}, \ldots, x_{
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Quantum Isometry group of dual of finitely generated discrete groups and quantum groups
, 2014We study quantum isometry groups, denoted by $\mathbb{Q}(\Gamma, S)$, of spectral triples on $C^*_r(\Gamma)$ for a finitely generated discrete group coming from the word-length metric with respect to a symmetric generating set $S$.
Debashish Goswami, A. Mandal
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Linear equations with monomial constraints and decision problems in abelian-by-cyclic groups
ACM-SIAM Symposium on Discrete AlgorithmsWe show that it is undecidable whether a system of linear equations over the Laurent polynomial ring $\mathbb{Z}[X^{\pm}]$ admit solutions where a specified subset of variables take value in the set of monomials $\{X^z \mid z \in \mathbb{Z}\}$.
Ruiwen Dong
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The underlying group of any finitely generated Abelian lattice-ordered group is free
, 2007A. Glass, V. Marra
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Cancer statistics for African American/Black People 2022
Ca-A Cancer Journal for Clinicians, 2022Angela Giaquinto +2 more
exaly
Cancer statistics for the US Hispanic/Latino population, 2021
Ca-A Cancer Journal for Clinicians, 2021Kimberly D Miller +2 more
exaly
Uniqueness of Graded Primary Decomposition of Modules Graded Over Finitely Generated Abelian Groups
, 2011S. Kumar, S. Behara
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