Results 1 to 10 of about 2,669,595 (286)
Persistent homology based Bottleneck distance in hypergraph products
In this paper, we extended the technique of measuring similarity between topological spaces using bottle neck distance between persistence diagrams to hypergraph networks. Finding a relationship between the bottleneck distance of the Cartesian product of
Archana Babu, Sunil Jacob John
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The extension of two-Lipschitz operators
The paper deals with some further results concerning the class of two-Lipschitz operators. We prove first an isometric isomorphism identification of two-Lipschitz operators and Lipschitz operators.
Elhadj Dahia
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The exponent of Cartesian product of cycles
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Byeong Moon Kim +2 more
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An interpolative class of two-Lipschitz mappings of composition type
The paper deals with some further results concerning the class of two-Lipschitz operators. We prove first an isometric isomorphism identification of two-Lipschitz operators and Lipschitz operators.
Khaled Hamidi, Abdelhamid Tallab
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On the Graceful Cartesian Product of Alpha-Trees
A \emph{graceful labeling} of a graph $G$ of size $n$ is an injective assignment of integers from the set $\{0,1,\dots,n\}$ to the vertices of $G$ such that when each edge has assigned a \emph{weight}, given by the absolute value of the difference of the
Christian Barrientos, Sarah Minion
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The antimagicness of the Cartesian product of graphs
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Yuchen Zhang, Xiaoming Sun 0001
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The Seidel morphism of Cartesian products [PDF]
We prove that the Seidel morphism of $(M \times M', ω\oplus ω')$ is naturally related to the Seidel morphisms of $(M,ω)$ and $(M',ω')$, when these manifolds are monotone. We deduce that any homotopy class of loops of Hamiltonian diffeomorphisms of one component, with non-trivial image via Seidel's morphism, leads to an injection of the fundamental ...
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Selection on X 1 + X 2 + ⋯ + X m via Cartesian product trees. [PDF]
Kreitzberg P +3 more
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On linkedness in the Cartesian product of graphs [PDF]
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On Path-Pairability in the Cartesian Product of Graphs
We study the inheritance of path-pairability in the Cartesian product of graphs and prove additive and multiplicative inheritance patterns of path-pairability, depending on the number of vertices in the Cartesian product.
Mészáros Gábor
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