Results 111 to 120 of about 382,588 (274)
An Extension of a result of Csiszar
We extend the results of Csiszar (Z. Wahr. 5(1966) 279-295) to a topological semigroup S. Let μ be a measure defined on S. We consider the value of α=supKcompactlimn→∞supx∈Sμn(Kx−1). First. we show that the value of α is either zero or one.
P. B. Cerrito
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Sombor topological indices for different nanostructures. [PDF]
Imran M+4 more
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Topological semigroups and continua with cut points [PDF]
W. M. Faucett
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The characteristic semigroup of a topological space
AbstractThe main result of this paper is that two T2 topological spaces are homeomorphic if and only if their corresponding characteristic semigroups are isomorphic. Certain classes of topological spaces are then characterized in terms of their characteristic semigroups.
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Connected ordered topological semigroups with idempotent endpoints. I. [PDF]
A. H. Clifford
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K-Theory for Semigroup C*-Algebras and Partial Crossed Products. [PDF]
Li X.
europepmc +1 more source
On the invariant mean on topological semigroups and on topological groups [PDF]
Edmond E. Granirer
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On L-Fuzzy Topological Semigroups
With \(L\) as a complete Heyting algebra, \(\mu: X\to L\) an \(L\)-fuzzy subset of \(X\), the author has defined \(L\)-fuzzy topological space \((X,\mu,F)\) where \(F\subset L^ x\) satisfies some given conditions; he has defined the category FTOP by the collection of all \(L\)-fuzzy topological spaces with suitably defined morphisms. In a category \(C\)
openaire +3 more sources
Ergodic decompositions of Dirichlet forms under order isomorphisms. [PDF]
Schiavo LD, Wirth M.
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Indicator sequences and indicator topologies of Fort transformation groups
In the following text we prove that there exists a Fort transformation group with indicator sequence $(p_0,\ldots,p_n)$ if and only if $0=p_0\leq p_1\leq\cdots\leq p_n=1$, moreover we characterize all possible indicator topological spaces of Fort ...
Ebrahimifar, Fatemeh+1 more
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