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New families of graceful graphs.

Ars Comb., 2003
The gracefulness of graphs obtained by the join and union operations is studied. Particularly, the classes \(G\, \cup \, H\) (\(G\) is \(\alpha \)-labeled, \(H\) is pseudograceful), \(G+\overline K_n\) (\(G\) is a Skolem-graceful graph), \(\overline K_n+mK_2\) and \(C_m\cup S_n\) (\(S_n\) is a star on \(n+1\) vertices) are discussed.
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Gracefulness of the join of graceful graph and path

AIP Conference Proceedings, 2023
Luthfan Fawwaz   +3 more
openaire   +1 more source

Graceful graphs with pendant edges

Australas. J Comb., 2005
The author gives graceful labelings for the graphs \(G+ nK\), and \(G\odot nK\), where \(G\) is a graceful graph whose order is greater than its size. He also provides a graceful labeling for the unicyclic graph formed when an arbitrary number of pendant edges are attached to a cycle.
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Evolving labelings of graceful graphs

Proceedings of the Genetic and Evolutionary Computation Conference, 2022
Luke Branson, Andrew M. Sutton
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On graceful and cordial labeling of shell graphs.

Ars Comb., 2011
A graceful labeling, an \(\alpha \)-labeling (called here \(\Delta \)-labeling), and a cordial labeling of yet another special class of graphs are provided. Unfortunately, the paper contains many typographical, grammatical and stylistic errors.
G. Sethuraman 0001, K. Sankar
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Two classes of graceful graphs

Ars Comb., 2000
A graph is graceful if it allows a labelling \(\varphi \) of its vertices by distinct nonnegative integers such that, for edges \(uv\), \(|\varphi (u)-\varphi (v)|\) attains all values from \(\{1,2,\dots ,q\}\), where \(q\) is the number of edges. This paper identifies two new classes of graceful graphs.
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The graph <i>SSG</i>(2) is odd graceful and odd harmonious

International Journal of Computer Aided Engineering and Technology, 2021
exaly  

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