Results 11 to 20 of about 232,590 (215)
Bicompactness of cartesian products [PDF]
Bulletin of the American Mathematical Society, 1941 Claude Chevalley, Orrin Frink
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Cartesian products with intervals [PDF]
Proceedings of the American Mathematical Society, 1961 Morton L. Curtis
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Ergodicity of the Cartesian Product [PDF]
Transactions of the American Mathematical Society, 1973 Elias Flytzanis
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The Cartesian product of graphs with loops [PDF]
Ars Mathematica Contemporanea, 2014 We extend the definition of the Cartesian product to graphs with loops and show that the Sabidussi-Vizing unique factorization theorem for connected finite simple graphs still holds in this context for all connected finite graphs with at least one ...
Christiaan E. Van De Woestijne +7 more
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On the measure of Cartesian product sets [PDF]
Transactions of the American Mathematical Society, 1950 Gerald Freilich
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Stability of cartesian products
Journal of Combinatorial Theory, Series B, 1978 AbstractWe complete the work started by Holton and Grant concerning the semi-stability of non-trivial connected cartesian products and show that all such products are semi-stable. Further we show that except for certain (listed) restricted graphs, connected cartesian products are semi-stable at every vertex.
Julie Sims, Derek Holton
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Remarks on Cartesian products [PDF]
Fundamenta Mathematicae, 1976 Roman Pol, E. Puzio-Pol
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The Homology of Twisted Cartesian Products [PDF]
Transactions of the American Mathematical Society, 1961 Introduction. In a recent paper [2], E. H. Brown introduced the notion of a twisted tensor product. Briefly, the definition is as follows. Let K be a D.G.A. (differential, graded, augmented) coalgebra, A a D.G.A. algebra, and M a D.G.A. A-module. The twisted tensor product K 0 M of K with M is, except for the differential, the usual tensor product. The
Robert H. Szczarba
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Factoring Functions on Cartesian Products [PDF]
Transactions of the American Mathematical Society, 1972 N. Noble, Milton Ulmer
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Loosely Bernoulli Cartesian Products [PDF]
Proceedings of the American Mathematical Society, 1979 For any totally ergodic loosely Bernoulli automorphism T, a class S ( T ) \mathcal {S}(T) of loosely Bernoulli automorphisms is constructed. Each class S ( T ) \mathcal {S}(T) includes zero entropy automorphisms which do not ...
L. Swanson
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