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Pregled bibliografske jedinice broj: 1693

The vertex- and edge-connectivity indices of platonic and archimedean molekules


Trinajstić, Nenad; Nikolić, Sonja; Babić, Darko; Mihalić, Zlatko
The vertex- and edge-connectivity indices of platonic and archimedean molekules // Glasnik na hemicarite i tehnolozite na Makedonija, 16 (1997), 1; 43-51 (podatak o recenziji nije dostupan, članak, znanstveni)


CROSBI ID: 1693 Za ispravke kontaktirajte CROSBI podršku putem web obrasca

Naslov
The vertex- and edge-connectivity indices of platonic and archimedean molekules

Autori
Trinajstić, Nenad ; Nikolić, Sonja ; Babić, Darko ; Mihalić, Zlatko

Izvornik
Glasnik na hemicarite i tehnolozite na Makedonija (0350-0136) 16 (1997), 1; 43-51

Vrsta, podvrsta i kategorija rada
Radovi u časopisima, članak, znanstveni

Ključne riječi
Archimedean graphs ; Archimedean molecules ; vertex- and edge-cOlUlectivityindices ; Platonic graphs ; Platonic molecules ; d-regular graphs

Sažetak
The first three vertex- and edge-cOlUlectivityindices of Platonic and Archimedean molecules are given. Since these molecules can be modeled by Platonic and Archimedean molecules (hence their names) which in turn can be converted into d-regular planar graphs, the cOlmectivityindices are given in the closed fonns. The vertex-cOlUlectivity indices are expressed in tenns of the number of their vertices (V) while the edge-connectivity indices are expressed also in tenus of the V-numbersand, when needed, in tenus of the vertex-degrees and the number of threemembered cycles. Since the V-numbersand the E-numbers (E-number = the number of edges) as well as the vertexdegrees and the edge-degrees in d-regular graphs are closely related quantities, both the vertex-connectivity indices and the edge-connectivity indices are also expressible in tenus of the E-numbers and edge-degrees. The vertexcOlUlectivityindices and the edge-connectivity indices serve as simple topological descriptors of Platonic and Archimedean molecules.

Izvorni jezik
Engleski

Znanstvena područja
Kemija



POVEZANOST RADA


Projekti:
00980606

Ustanove:
Institut "Ruđer Bošković", Zagreb,
Prirodoslovno-matematički fakultet, Zagreb

Profili:

Avatar Url Zlatko Mihalić (autor)

Avatar Url Nenad Trinajstić (autor)

Avatar Url Darko Babić (autor)

Avatar Url Sonja Nikolić (autor)


Citiraj ovu publikaciju:

Trinajstić, Nenad; Nikolić, Sonja; Babić, Darko; Mihalić, Zlatko
The vertex- and edge-connectivity indices of platonic and archimedean molekules // Glasnik na hemicarite i tehnolozite na Makedonija, 16 (1997), 1; 43-51 (podatak o recenziji nije dostupan, članak, znanstveni)
Trinajstić, N., Nikolić, S., Babić, D. & Mihalić, Z. (1997) The vertex- and edge-connectivity indices of platonic and archimedean molekules. Glasnik na hemicarite i tehnolozite na Makedonija, 16 (1), 43-51.
@article{article, author = {Trinajsti\'{c}, Nenad and Nikoli\'{c}, Sonja and Babi\'{c}, Darko and Mihali\'{c}, Zlatko}, year = {1997}, pages = {43-51}, keywords = {Archimedean graphs, Archimedean molecules, vertex- and edge-cOlUlectivityindices, Platonic graphs, Platonic molecules, d-regular graphs}, journal = {Glasnik na hemicarite i tehnolozite na Makedonija}, volume = {16}, number = {1}, issn = {0350-0136}, title = {The vertex- and edge-connectivity indices of platonic and archimedean molekules}, keyword = {Archimedean graphs, Archimedean molecules, vertex- and edge-cOlUlectivityindices, Platonic graphs, Platonic molecules, d-regular graphs} }
@article{article, author = {Trinajsti\'{c}, Nenad and Nikoli\'{c}, Sonja and Babi\'{c}, Darko and Mihali\'{c}, Zlatko}, year = {1997}, pages = {43-51}, keywords = {Archimedean graphs, Archimedean molecules, vertex- and edge-cOlUlectivityindices, Platonic graphs, Platonic molecules, d-regular graphs}, journal = {Glasnik na hemicarite i tehnolozite na Makedonija}, volume = {16}, number = {1}, issn = {0350-0136}, title = {The vertex- and edge-connectivity indices of platonic and archimedean molekules}, keyword = {Archimedean graphs, Archimedean molecules, vertex- and edge-cOlUlectivityindices, Platonic graphs, Platonic molecules, d-regular graphs} }




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