Results 181 to 190 of about 816 (210)
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The Non-Slender Rank of an Abelian Group

1984
For a family (Ai)i∈I of Abelian groups and a cardinal K we define the K-product \(\mathop \Pi \limits_{i \in I} {A_i}\) to be the subgroup of the cartesian product \({\mathop \Pi \limits_I ^{(K)}}A\) consisting of all elements which support is less than K. Let us write AI(K) instead of \({A^{I(w)}} = \mathop \oplus \limits_I A\), A(I) instead of (math)
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Induced Representations of Abelian Groups of Finite Rank

Ukrainian Mathematical Journal, 2003
We prove that any irreducible faithful representation of an almost torsion-free Abelian group G of finite rank over a finitely generated field of characteristic zero is induced from an irreducible representation of a finitely generated subgroup of the group G.
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TORSION-FREE ABELIAN GROUPS OF RANK 3

Mathematics of the USSR-Sbornik, 1991
Torsion-free abelian groups similar in properties to torsion-free abelian groups of rank 3, in particular the groups of rank 3 themselves, can be characterized up to quasi-isomorphism by means of certain invariants. From the invariants of each such group one can compute invariants of its pure subgroups and invariants of its factor-groups modulo its ...
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Groups of finite non-Abelian sectional rank

Ukrainian Mathematical Journal, 1997
We study non-Abelian locally finite groups and non-Abelian locally solvable groups of finite non-Abelian sectional rank and prove that their (special) rank is finite.
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On Blocks with Abelian Defect Groups of Small Rank

Results in Mathematics, 2016
Let B be a p-block of a finite group with abelian defect group D. Suppose that D has no elementary abelian direct summand of order p 4. Then, we show that B satisfies Brauer’s k(B)-Conjecture (i.e. $${k(B)\le|D|}$$
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Rigidity in Higher Rank Abelian Group Actions

2011
This self-contained monograph presents rigidity theory for a large class of dynamical systems, differentiable higher rank hyperbolic and partially hyperbolic actions. This first volume describes the subject in detail and develops the principal methods presently used in various aspects of the rigidity theory.
Viorel Niţică, Anatole Katok
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Experimental observation of non-Abelian topological charges and edge states

Nature, 2021
Qinghua Guo   +2 more
exaly  

Non-Abelian braiding of graph vertices in a superconducting processor

Nature, 2023
Yuri D Lensky, M R Hoffmann, Jiun How Ng
exaly  

Non-Abelian braiding on photonic chips

Nature Photonics, 2022
Xu-lin Zhang, Feng Yu, Ze-guo Chen
exaly  

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