Results 21 to 30 of about 21,679 (290)
The exponent of Cartesian product of cycles [PDF]
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Byeong Moon Kim +2 more
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Cartesian Product Of Interval Neutrosophic Automata [PDF]
We introduce Cartesian product of interval neutrosophic automata and prove that Cartesian product of cyclic interval neutrosophic automata is ...
et. al., V. Karthikeyan,
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Cartesian Product Of S•− Valued Graphs [PDF]
The Notion Of S- Valued Graphs Developed In The Year 2015. Later We Study The Different Products In S-Valued Graphs. In Particular, We Studied The Concept Of S-Valued Graphs By Means Of Cartesian Product.
et. al., M. Abirami ,
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On the power domination number of the Cartesian product of graphs
We give a brief survey about the existing results on the power domination of the Cartesian product of graphs, and improve two of the results by determining the exact power domination numbers of two families of graphs, namely, the cylinder Pn□Cmand the ...
K.M. Koh, K.W. Soh
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On the Gonality of Cartesian Products of Graphs [PDF]
In this paper we provide the first systematic treatment of Cartesian products of graphs and their divisorial gonality, which is a tropical version of the gonality of an algebraic curve defined in terms of chip-firing. We prove an upper bound on the gonality of the Cartesian product of any two graphs, and determine instances where this bound holds with
Ivan Aidun, Ralph Morrison
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On Some Results in Fuzzy Length Space
In this paper, depending on the notion of fuzzy length space we define the Cartesian product of two fuzzy length spaces. we proved that the Cartesian product of two fuzzy length spaces is a fuzzy length space.
Raghad I. Sabri +2 more
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Completeness of the Cartesian Product of Two Complete Fuzzy Normed Spaces [PDF]
In this paper it was proved that the Cartesian product of two fuzzy normed spaces is a fuzzy normed space then it was proved that the Cartesian product of two complete fuzzy normed spaces is again a complete fuzzy normed space.
Jehad R. Kider
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On Cartesian Products of Signed Graphs [PDF]
In this paper, we study the Cartesian product of signed graphs as defined by Germina, Hameed and Zaslavsky (2011). Here we focus on its algebraic properties and look at the chromatic number of some Cartesian products. One of our main results is the unicity of the prime factor decomposition of signed graphs.
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Stability of cartesian products
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 A. Holton
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Generalized 3-edge-connectivity of Cartesian product graphs [PDF]
summary:The generalized $k$-connectivity $\kappa _{k}(G)$ of a graph $G$ was introduced by Chartrand et al. in 1984. As a natural counterpart of this concept, Li et al.
Sun, Yuefang
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