Results 21 to 30 of about 134,540 (296)
Representation of ABA’s by Sections of Sheaves
An Almost Boolean Algebra (A, ∧, ∨, 0) (abbreviated as ABA) is an Almost Distributive Lattice (ADL) with a maximal element in which for any x∈A, there exists y∈A such that x∧y = 0 and x∨y is a maximal element in A.
R. Chudamani +3 more
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Maximal elements in the maximal ideal space of a measure algebra
Let ~ ' be a semi-simple commutative convolution measure algebra as described by Taylor [9]. The maximal ideal space A of ~ ' is representable as the semigroup of continuous semicharacters on a compact semigroup the structure semigroup of J/g. Using this description of A, Taylor has shown that the strong boundary points he A of ~ ' must have idempotent
Brown, Gavin, Moran, William
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Equilibria of generalized games with L-majorized correspondences
In this paper, we shall prove three equilibrium existence theorems for generalized games in Hausdorff topological vector spaces.
Xie Ping Ding +2 more
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Maximal elements and equilibria for generalized majorized maps
This papers presents new maximal element type results for general majorized type maps, and as an application, we consider equilibria for some one-person games.
Donal O'Regan
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Maximal abelian subgroups of the finite symmetric group [PDF]
Let $G$ be a group. For an element $a\in G$, denote by $\cs(a)$ the second centralizer of~$a$ in~$G$, which is the set of all elements $b\in G$ such that $bx=xb$ for every $x\in G$ that commutes with $a$.
Janusz Konieczny
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On the Maximally Clustered Elements of Coxeter Groups [PDF]
We continue the study of the maximally clustered elements for simply laced Coxeter groups which were recently introduced by Losonczy. Such elements include as a special case the freely braided elements of Losonczy and the author, which in turn constitute a superset of the $iji$-avoiding elements of Fan.
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Some weak type estimates for maximal singular integrals
We consider some maximal singular integral operators having variable kernels on Rn with doubling measures and prove Lp and weak type estimates for them under certain conditions.
93532 +3 more
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Maximal-Element Rationalizability [PDF]
We examine the maximal-element rationalizability of choice functions with arbitrary do-mains. While rationality formulated in terms of the choice of greatest elements according to a rationalizing relation has been analyzed relatively thoroughly in the ...
Sprumont, Yves +2 more
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On Some Maximal Partial Ultraclones on a Two-Element Set
Multifunctions on a two-element set are considered in this paper. Functions from finite set to set of all subsets of this set are called multifunctions.
S.A. Badmaev
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On the second spectrum of lattice modules
The second spectrum Specs(M) is the collection of all second elements of M. In this paper, we study the topology on Specs(M), which is a generalization of the Zariski topology on the prime spectrum of lattice modules. Besides some properties, Specs(M) is
Phadatare Narayan +2 more
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