Results 281 to 290 of about 218,992 (317)
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Periodic Resolutions for Finite Groups
The Annals of Mathematics, 1960In 113] I indicated a proof of the following theorem: THEOREM A. Let w be a finite group of order n. Let d be the greatest common divisor of n and p(n), p being Euler's p-function. Suppose 7r has periodic cohomology of period q. Then there exists a finite simplicial complex X of dimension dq -1 which has the homotopy type of a (dq -1)sphere and on ...
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ON PERIODIC PRODUCTS OF GROUPS
International Journal of Algebra and Computation, 1995Adian introduced periodic n-products of groups which are given by imposing of defining relations of the form An=1 on the free product [Formula: see text] of groups Gα, α∈I, without involutions. The defining relations An=1 are constructed by a complicated induction which is quite similar to the inductive construction of free Burnside groups due to ...
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1973
In this chapter we study the periodic (that is, torsion) subgroups of GL(n, F). For most of the chapter we are interested in the conjugacy of the maximal π-subgroups in various situations. For example we prove extensions of the Sylow and Schur-Zassenhaus Theorems to the class of periodic linear groups.
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In this chapter we study the periodic (that is, torsion) subgroups of GL(n, F). For most of the chapter we are interested in the conjugacy of the maximal π-subgroups in various situations. For example we prove extensions of the Sylow and Schur-Zassenhaus Theorems to the class of periodic linear groups.
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Periodic Endomorphisms of Polycyclic Groups
Mediterranean Journal of Mathematics, 2010Let \(G\) be a polycyclic group. It is a well known fact that any periodic subgroup of \(\Aut(G)\) is finite; on the other hand a semigroup of periodic endomorphisms of \(G\) need not be finite (an element \(\sigma\) of a semigroup \(\Sigma\) is said to be periodic if the semigroup \(\langle\sigma\rangle\) generated by \(\sigma\) is finite; the order ...
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Proceedings of the London Mathematical Society, 1979
Hickin, Kenneth K., Phillips, Richard E.
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Hickin, Kenneth K., Phillips, Richard E.
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On quasiresolvent periodic abelian groups
Siberian Mathematical Journal, 2007Summary: This is a continuation of the author's paper [Algebra Logika 43, No. 5, 614-628 (2004; Zbl 1095.03022); translation in Algebra Logic 43, No. 5, 346-354 (2004)]. We introduce the concept of a primarily quasiresolvent periodic Abelian group and describe primarily quasiresolvent and 1-quasiresolvent periodic Abelian groups.
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Research groups, library resources, periodicals
Socialism and Democracy, 1991(1991). Research groups, library resources, periodicals. Socialism and Democracy: Vol. 7, No. 3, pp. 185-192.
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Cancer statistics for adolescents and young adults, 2020
Ca-A Cancer Journal for Clinicians, 2020Kimberly D Miller +2 more
exaly

