Results 21 to 30 of about 11,399 (183)
Products of involution classes in infinite symmetric groups [PDF]
Let A A be an infinite set. Denote by
Gadi Moran
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Squares of conjugacy classes in the infinite symmetric groups [PDF]
Using combinatorial methods, we will examine squares of conjugacy classes in the symmetric groups S ν
Manfred Droste
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A product decomposition of infinite symmetric groups [PDF]
We prove that for any infinite κ \kappa
Ákos Seress
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Maximal subsemigroups of infinite symmetric groups
AbstractBrazilet al. [‘Maximal subgroups of infinite symmetric groups’,Proc. Lond. Math. Soc. (3)68(1) (1994), 77–111] provided a new family of maximal subgroups of the symmetric group$G(X)$defined on an infinite setX. It is easy to see that, in this case,$G(X)$contains subsemigroups that are not groups, but nothing is known about nongroup maximal ...
Gonçalves, Suzana Mendes +1 more
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Second cohomology groups and finite covers of infinite symmetric groups
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Evans, David M., Pastori, Elisabetta
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Infinite locally finite simple groups with many complemented subgroups [PDF]
We prove that the following families of (infinite) groups have complemented subgroup lattice: alternating groups, finitary symmetric groups, Suzuki groups over an infinite locally finite field of characteristic $2$, Ree groups over an infinite ...
Maria Ferrara, Marco Trombetti
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TOPOLOGICAL GROUP STRUCTURES OF INFINITE SYMMETRIC GROUPS [PDF]
Edward Gaughan
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Twistor formulation of massless 6D infinite spin fields
We construct massless infinite spin irreducible representations of the six-dimensional Poincaré group in the space of fields depending on twistor variables. It is shown that the massless infinite spin representation is realized on the two-twistor fields.
I.L. Buchbinder +2 more
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On Generating Sets of Infinite Symmetric Group
It was shown that in a group of bijections of an infinite set some families of subsets, related to the cardinality of some eigenspaces, are generating. Besides, we derived a criterion for generating by sets of this kind.
Semenov, A. V., Denisova, A. D.
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Point processes and the infinite symmetric group [PDF]
This paper gives a short overview of the main results obtained in five preprints of the authors with the same title [\textit{G. Olshanski}, part I, http://arXiv.org/abs/math/9804086; \textit{A. Borodin}, part II, http://arXiv.org/abs/math/9804087; \textit{A. Borodin} and \textit{G.
Borodin, Alexei, Olshanski, Grigori
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