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Distance Measurements Related to Cartesian Product of Cycles
Graph theory and its wide applications in natural sciences and social sciences open a new era of research. Making the graph of computer networks and analyzing it with aid of graph theory are extensively studied and researched in the literature.
Xiaoli Qiang +5 more
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On the 2-homogeneity of Cartesian products [PDF]
Krystyna Kuperberg +2 more
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Descartes’ Dream: Cartesian Products [PDF]
In the last century, especially in the last half of the century, there was the paradigm of sectionalism prevailing and sciences and engineering were divided into very small parts which are mutually independent. It was like in Babel where there was no common language to communicate.
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Pinned algebraic distances determined by Cartesian products in $\mathbb{F}_p^2$ [PDF]
Giorgis Petridis
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Constructing edge-disjoint Steiner trees in Cartesian product networks [PDF]
Rui Li +5 more
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On hyper-Hamiltonian Cartesian product of undirected cycles [PDF]
Zbigniew R. Bogdanowicz
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Computability, homotopy and twisted Cartesian products [PDF]
Kathryn Weld
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Factoring functions on Cartesian products [PDF]
Noble, N., Ulmer, Milton
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Radio Number for the Cartesian Product of Two Trees [PDF]
Devsi Bantva, Daphne Der‐Fen Liu
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Some properties of Cartesian product files [PDF]
Chia‐Chen Chang, R. C. T. Lee, Hang Du
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