Families of gracefuls spiders with 3l, 3l+2 and 3l-1 legs

Descripción del Articulo

We say that a tree is a spider if has at most one vertex of degree greater than two. We prove the existence of families of graceful spiders with 3ℓ, 3ℓ+2 and 3ℓ−1 legs. We provide specific labels for each spider graph, these labels are constructed from graceful path graphs that have a particular lab...

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Detalles Bibliográficos
Autores: Berrocal Huamani, Nelson, Atoche Bravo, María Jacqueline
Formato: otro
Fecha de Publicación:2024
Institución:Universidad Nacional de Huancavelica
Repositorio:UNH-Institucional
Lenguaje:inglés
OAI Identifier:oai:repositorio.unh.edu.pe:20.500.14597/9160
Enlace del recurso:https://doi.org/10.37256/cm.5220243289
https://hdl.handle.net/20.500.14597/9160
Nivel de acceso:acceso abierto
Materia:Graceful labelling
Graph labeling
Trees
Spider
https://purl.org/pe-repo/ocde/ford#5.03.00
Descripción
Sumario:We say that a tree is a spider if has at most one vertex of degree greater than two. We prove the existence of families of graceful spiders with 3ℓ, 3ℓ+2 and 3ℓ−1 legs. We provide specific labels for each spider graph, these labels are constructed from graceful path graphs that have a particular label, so there is a correspondence between some paths and graceful spiders that we are studying, this correspondence is described in an algorithm outlined in the preliminaries.
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