Results 1 to 10 of about 53 (50)
On Periodic Shunkov’s Groups with Almost Layer-finite Normalizers of Finite Subgroups
Layer-finite groups first appeared in the work by S.~N.~Chernikov (1945). Almost layer-finite groups are extensions of layer-finite groups by finite groups.
V.I. Senashov
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On Periodic Groups of Shunkov with the Chernikov Centralizers of Involutions
Layer-finite groups first appeared in the work by S.~N.~Chernikov (1945). Almost layer-finite groups are extensions of layer-finite groups by finite groups.
V.I. Senashov
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IDEALS AND FINITENESS CONDITIONS FOR SUBSEMIGROUPS [PDF]
AbstractIn this paper we consider a number of finiteness conditions for semigroups related to their ideal structure, and ask whether such conditions are preserved by sub- or supersemigroups with finite Rees or Green index. Specific properties under consideration include stability,$\mathcal{D}=\mathcal{J}$and minimal conditions on ideals.
Gray, Robert Duncan +3 more
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A commutativity‐or‐finiteness condition for rings [PDF]
We show that a ring with only finitely many noncentral subrings must be either commutative or finite.
Abraham A. Klein, Howard E. Bell
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ON SEPARABILITY FINITENESS CONDITIONS IN SEMIGROUPS [PDF]
AbstractTaking residual finiteness as a starting point, we consider three related finiteness properties: weak subsemigroup separability, strong subsemigroup separability and complete separability. We investigate whether each of these properties is inherited by Schützenberger groups.
CRAIG MILLER +3 more
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Finiteness Conditions for Strictness Analysis
We give upper bounds on the number of times the fixed point operator needs to be unfolded for strictness analysis of functional languages with lists. This extends previous work both in the syntax-directed nature of the approach and in the ability to deal with Wadler's method for analysing lists. Limitations of the method are indicated.
Flemming Nielson, Hanne Riis Nielson
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Finiteness Conditions for a Group of Finite Exponent
A periodic group \(G\) all of whose \(d\)-generator subgroups (for fixed \(d > 1\)) are solvable need not itself be solvable (Golod), and similarly for nilpotence. However if \(G\) is finite, then the solvability of every 2- generator subgroup entails the solvability of \(G\) (Thompson), and likewise for nilpotence.
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A finiteness condition for rewriting systems
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Craig C. Squier +2 more
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A uniqueness condition for finite measures [PDF]
Let μ \mu and
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On finite exchangeability and conditional independence [PDF]
25 pages, 2 ...
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