Results 121 to 130 of about 8,068,470 (244)
On Minimal Doubly Resolving Sets of Circulant Graphs
Consider a simple connected undirected graph G = (VG ,EG), where VG represents the vertex set and EG represents the edge set respectively. A subset B of VG is called a resolving set if for every two distinct vertices x, y of G there is a vertex v in set ...
A. Ahmad, Saba Sultan
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On minimal doubly resolving sets in graphs
Two vertices u,v of connected graph G are doubly resolved by x,y\in V(G)if d(v; x)-d(u; x)\neq d(v; y)-d(u; y): A set W of vertices of the graph G is a doubly resolving set for G if every two distinct vertices of G are doubly resolved by some two vertices of W. (G) is the minimum cardinality of a doubly resolving set for the graph G.
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Every group is the maximal subgroup of a naturally occurring free idempotent generated semigroup
Gray and Ruskuc have shown that any group G occurs as the maximal subgroup of some free idempotent generated semigroup IG(E) on a biordered set of idempotents E, thus resolving a long standing open question.
Gould, Victoria, Yang, Dandan
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Generalized Set-Valued Variational Inclusions and Resolvent Equations
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Resolving sets for breaking symmetries of graphs
This paper deals with the maximum value of the difference between the determining number and the metric dimension of a graph as a function of its order. Our technique requires to use locating-dominating sets, and perform an independent study on other functions related to these sets. Thus, we obtain lower and upper bounds on all these functions by means
Garijo Royo, Delia +2 more
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A conceptual framework for the dynamic modeling of time-resolved phenotypes for sets of genotype-environment-management combinations: a model library [PDF]
George A.K. van Voorn +8 more
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Resolvent set of the M/MB/1 operator
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Approximation for the minimum cost doubly resolving set problem
Xujin Chen, Xiaodong Hu, Changjun Wang
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