Edge-odd gracefulness of lict and litact graphs for few types of graphs

|E(G)| in graph G is considered to be edge-odd graceful if it has a bijective mapping f from |E(G)| to the positive integer set {1, 3, 5,…, (2q - 1) which induces the mapping f* from |V (G)| to {0, 1, 2, 3,…, 2q} is injective. Given by f*(u) Σ {f (uv) : uv ∈ E} (mod2q) with p vertices, the integers...

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Hauptverfasser:	Mirajkar, K. G., Sthavarmath, P. G.
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Sprache:	eng
Schlagworte:	Apexes Graph theory Graphs Mapping
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description	\|E(G)\| in graph G is considered to be edge-odd graceful if it has a bijective mapping f from \|E(G)\| to the positive integer set {1, 3, 5,…, (2q - 1) which induces the mapping f* from \|V (G)\| to {0, 1, 2, 3,…, 2q} is injective. Given by f*(u) Σ {f (uv) : uv ∈ E} (mod2q) with p vertices, the integers assigned to the vertices are distinct. The graph which permits an edge-odd graceful labeling is an edge-odd graceful graph. In the present article, the EOG of lict and litact graphs for few types of graphs are investigated.
doi_str_mv	10.1063/5.0070750
format	Conference Proceeding
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G.</creatorcontrib><title>Edge-odd gracefulness of lict and litact graphs for few types of graphs</title><title>AIP conference proceedings</title><description>\|E(G)\| in graph G is considered to be edge-odd graceful if it has a bijective mapping f from \|E(G)\| to the positive integer set {1, 3, 5,…, (2q - 1) which induces the mapping f from \|V (G)\| to {0, 1, 2, 3,…, 2q} is injective. Given by f(u) Σ {f (uv) : uv ∈ E} (mod2q) with p vertices, the integers assigned to the vertices are distinct. The graph which permits an edge-odd graceful labeling is an edge-odd graceful graph. 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subjects	Apexes Graph theory Graphs Mapping
title	Edge-odd gracefulness of lict and litact graphs for few types of graphs
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