On reciprocal and reverse Balaban indices
Summary: The Ivanciuc-Balaban operator of a graph G is defined [see full text for definition] where M is its molecular matrix with positive row-sums, m is the number of edges, µ is the cyclomatic number, Mi is the i-th row sum of M and the summation goes over all edges from the edge-set E(G). Here w...
Permalink: | http://skupni.nsk.hr/Record/nsk.NSK01000734699/Details |
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Matična publikacija: |
Croatica chemica acta 82 (2009), 2 ; str. 537-541 |
Glavni autor: | Zhou, Bo (-) |
Ostali autori: | Trinajstić, Nenad (-) |
Vrsta građe: | Članak |
Jezik: | eng |
Predmet: | |
Online pristup: |
Croatica Chemica Acta |
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080 | |a 54 |2 MRF 1998. | ||
080 | |a 51 |2 MRF 1998. | ||
100 | 1 | |a Zhou, Bo | |
245 | 1 | 0 | |a On reciprocal and reverse Balaban indices / |c Bo Zhou and Nenad Trinajstić. |
504 | |a Bibliografija: 29 jed. | ||
520 | 8 | |a Summary: The Ivanciuc-Balaban operator of a graph G is defined [see full text for definition] where M is its molecular matrix with positive row-sums, m is the number of edges, µ is the cyclomatic number, Mi is the i-th row sum of M and the summation goes over all edges from the edge-set E(G). Here we consider the reciprocal Balaban index rJ(G)=J(RD, G) and the reverse Balaban index rJr(G)=J(RW, G), where RD and RW are respectively the reciprocal distance matrix and the reverse Wiener matrix of G. Various lower and upper bounds for these two types of Balaban-like indices are reported | |
653 | 0 | |a Teorija grafova |a Kemijski grafovi |a Molekulski grafovi |a Balabanov indeks |a Wienerov indeks |a Recipročnost | |
700 | 1 | |a Trinajstić, Nenad | |
773 | 0 | |t Croatica chemica acta |x 0011-1643 |g 82 (2009), 2 ; str. 537-541 |w nsk.(HR-ZaNSK)000001621 | |
981 | |b B02/09 | ||
998 | |a Luko100426 |c vol2o130430 |b mili1904 | ||
856 | 4 | 2 | |u http://hrcak.srce.hr/cca |y Croatica Chemica Acta |