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ON FRACTIONAL METRIC DIMENSION OF GRAPHS
Discrete Mathematics, Algorithms and Applications, 2013A vertex x in a connected graph G = (V, E) is said to resolve a pair {u, v} of vertices of G if the distance from u to x is not equal to the distance from v to x. The resolving neighborhood for the pair {u, v} is defined as R{u, v} = {x ∈ V : d(u, x) ≠ d(v, x)}.
Subramanian Arumugam +2 more
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The Fractional Strong Metric Dimension of Graphs [PDF]
, 2013 For any two vertices x and y of a graph G, let S{x, y} denote the set of vertices z such that either x lies on a y − z geodesic or y lies on a x − z geodesic. For a function g defined on V(G) and U ⊆ V(G), let g(U) = ∑ x ∈ Ug(x). A function g: V(G) → [0,1] is a strong resolving function of G if g(S{x, y}) ≥ 1, for every pair of distinct vertices x, y ...
Cong X. Kang, Eunjeong Yi
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The Fractional Metric Dimension of Permutation Graphs
Acta Mathematica Sinica, English Series, 2015 Let G = (V (G),E(G)) be a graph with vertex set V (G) and edge set E(G). For two distinct vertices x and y of a graph G, let R G {x, y} denote the set of vertices z such that the distance from x to z is not equal to the distance from y to z in G.
Eunjeong, Yi ̆
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Fractional $K$-Clique Metric Dimension of (Edge) Corona Products of Graphs
, 2023 Zeinab Shahmiri +2 more
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Occlusal Vertical Dimension: Best Evidence Consensus Statement
Journal of Prosthodontics, 2021Charles J Goodacre +2 more
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Various dimension reduction techniques for high dimensional data analysis: a review
Artificial Intelligence Review, 2021Xueqing Yao +2 more
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