Matrices e hipermatrices de Hosoya, Hermann-Zinn y Merrifield-Simmons

Vicente García Espeso; José Javier Molins Vara; Fèlix Riera Parcerisas

Matrices e hipermatrices de Hosoya, Hermann-Zinn y Merrifield-Simmons

Vicente García Espeso, José Javier Molins Vara, Fèlix Riera Parcerisas

Departamento de Ingeniería Química y Ciencia de Materiales

Producción científica: Artículo en revista indizada › Artículo › revisión exhaustiva

Resumen

It is reviewed the definition of Hosoya matrix and the result given by Randic is the definition of Hosoya hypermatrix. Hermann-Zinn and Merrifield-Simmons matrixes and hypermatrixes are defined and its construction, in case of chains, is examined. The three hypermatrixes are decomposed in two different forms. These decomposition are able to generate new topological indexes which will be used in quantitative relationships structure-property.

Título traducido de la contribución	Hosoya, Hermann-Zinn and Merrifield-Simmons matrixes and hypermatrixes
Idioma original	Español
Páginas (desde-hasta)	111-118
Número de páginas	8
Publicación	Afinidad
Volumen	59
N.º	498
Estado	Publicada - mar 2002

Palabras clave

Hosoya index
Hypermatrixes
Quantitative
Relationships structure-property
Topological indexes

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abstract = "It is reviewed the definition of Hosoya matrix and the result given by Randic is the definition of Hosoya hypermatrix. Hermann-Zinn and Merrifield-Simmons matrixes and hypermatrixes are defined and its construction, in case of chains, is examined. The three hypermatrixes are decomposed in two different forms. These decomposition are able to generate new topological indexes which will be used in quantitative relationships structure-property.",

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AU - Riera Parcerisas, Fèlix

PY - 2002/3

Y1 - 2002/3

N2 - It is reviewed the definition of Hosoya matrix and the result given by Randic is the definition of Hosoya hypermatrix. Hermann-Zinn and Merrifield-Simmons matrixes and hypermatrixes are defined and its construction, in case of chains, is examined. The three hypermatrixes are decomposed in two different forms. These decomposition are able to generate new topological indexes which will be used in quantitative relationships structure-property.

AB - It is reviewed the definition of Hosoya matrix and the result given by Randic is the definition of Hosoya hypermatrix. Hermann-Zinn and Merrifield-Simmons matrixes and hypermatrixes are defined and its construction, in case of chains, is examined. The three hypermatrixes are decomposed in two different forms. These decomposition are able to generate new topological indexes which will be used in quantitative relationships structure-property.

KW - Hosoya index

KW - Hypermatrixes

KW - Quantitative

KW - Relationships structure-property

KW - Topological indexes

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Matrices e hipermatrices de Hosoya, Hermann-Zinn y Merrifield-Simmons

Resumen

Palabras clave

Otros archivos y enlaces

Huella

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