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Domination of generalized Cartesian products
Discrete Mathematics, 2010 AbstractThe generalized prism πG of G is the graph consisting of two copies of G, with edges between the copies determined by a permutation π acting on the vertices of G. We define a generalized Cartesian product GH that corresponds to the Cartesian product G□H when π is the identity, and the generalized prism when H is the graph K2.
Christina M. Mynhardt, S. Benecke
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Local compactness and cartesian products of quotient maps and $K$-spaces [PDF]
, 1968 Ernest Michael
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On Cartesian products of good lattices [PDF]
Mathematics of Computation, 1976 Good lattices yield a powerful method of computing multiple integrals. Asymptotically, a lattice generated by one good lattice point is much more efficient than a Cartesian product of such lattices. However, if the number of dimensions is large, this does not always apply to the case when the number of points remains within reasonable limits.
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Surface Harmonic Expansions of Products of Cartesian Coordinates [PDF]
, 1964 A. B. Otis, M. P. Barnett
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On the uniqueness of the decomposition of finite-dimensional ANR-s into Cartesian products of at most l-dimensional spaces [PDF]
, 1966 Hanna Patkowska
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Prime ideals of the cartesian product of two semigroups [PDF]
, 1962 Mario Petrich
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On Cartesian product of matrices
, 2019 Recently, Bapat and Kurata [\textit{Linear Algebra Appl.}, 562(2019), 135-153] defined the Cartesian product of two square matrices $A$ and $B$ as $A\oslash B=A\otimes \J+\J\otimes B$, where $\J$ is the all one matrix of appropriate order and $\otimes$ is the Kronecker product.
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