Results 21 to 30 of about 57,932 (220)
The first order cyclic cohomology group of some commutative semigroup algebras
In this paper, we shall calculate the first order cyclic cohomology group ℋ???? 1(ℓ 1(????),ℓ ∞(????)) where ???? is a certain commutative, 0-cancellative, ???????????? ♯-semigroup.
Hussein GHLAIO
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Constructions of positive commutative semigroups on the plane, II
A positive semiroup is a topological semigroup containing a subsemigroup N isomorphic to the multiplicative semigroup of nonnegative real numbers, embedded as a closed subset of E2 in such a way that 1 is an identity and 0 is a zero.
Reuben W. Farley
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Conditions for the commutativity of semigroups [PDF]
Let S S be a semigroup. Then by a theorem of Tully [7]:
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Smarandache U-liberal semigroup structure [PDF]
In this paper, Smarandache U-liberal semigroup structure is given. It is shown that a semigroup S is Smarandache U-liberal semigroup if and only if it is a strong semilattice of some rectangular monoids. Consequently, some corresponding results on normal
Chen, Yizhi
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The concepts of (commutative, transitive, left exchangeable, belligerent, antisymmetric) interior GE-algebras and bordered interior GE-algebras are introduced, and their relations and properties are investigated.
Jeong-Gon Lee +3 more
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ON SMARANDACHE ALGEBRAIC STRUCTURES III: THE COMMUTATIVE RING B(a,n) [PDF]
In this paper we construct a class of commutaive rings under the Smarandache ...
Maohua, Le
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Unary FA-presentable semigroups [PDF]
Automatic presentations, also called FA-presentations, were introduced to extend nite model theory to innite structures whilst retaining the solubility of interesting decision problems.
Cain, Alan James +2 more
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On the orbits of G-closure points of ultimately nonexpansive mappings
Let X be a closed subset of a Banach space and G an ultimately nonexpansive commutative semigroup of continuous selfmappings. If the G-closure of X is nonempty, then the closure of the orbit of any G-closure point is a commutative topological group.
Mo Tak Kiang
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A Note on Locally Inverse Semigroup Algebras
Let R be a commutative ring and S a finite locally inverse semigroup. It is proved that the semigroup algebra R[S] is isomorphic to the direct product of Munn algebras ℳ(R[GJ],mJ,nJ;PJ) with J∈S/𝒥, where mJ is the number of ℛ-classes in J, nJ the
Xiaojiang Guo
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On absorption in semigroups and $n$-ary semigroups [PDF]
The notion of absorption was developed a few years ago by Barto and Kozik and immediately found many applications, particularly in topics related to the constraint satisfaction problem.
Bojan Bašić
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