Omega polynomial revisited.
Copyright policy )Omega polynomial revisited.
Omega polynomial was proposed by Diudea (Omega Polynomial, Carpath. J. Math., 2006, 22, 43-47) to count the opposite topologically parallel edges in graphs, particularly to describe the polyhedral nanostructures. In this paper, the main definitions are re-analyzed and clear relations with other three related polynomials are established. These relations are supported by close formulas and appropriate examples.
Omega polinom je predlagal Diudea (ref.: Omega Polynomial, Carpath. J. Math., 22 43-47) za štetje nasprotnih topološko vzporednih povezav v grafih, še posebej za opis poliedričnih nanostruktur. V tem članku so ponovno analizirane glavne definicije in vzpostavljene jasne povezave z ostalimi tremi sorodnimi polinomi. Te povezave so podprte z izpeljanimi formulami in ustreznimi primeri.
Theta polynomial, Theta polinom, chemical graph theory, mathematics, kemijska teorija grafov, Sadhana polinom, PI indeks, counting polynomials, Pi polynomial, matematika, Cluj-Ilmenau index, Ommega polynomial, PI index, Sadhana polynomial, Omega polinom, Cluj-Ilmenau indeks, CI index, CI indeks, info:eu-repo/classification/udc/519.17:54, Pi polinom
Theta polynomial, Theta polinom, chemical graph theory, mathematics, kemijska teorija grafov, Sadhana polinom, PI indeks, counting polynomials, Pi polynomial, matematika, Cluj-Ilmenau index, Ommega polynomial, PI index, Sadhana polynomial, Omega polinom, Cluj-Ilmenau indeks, CI index, CI indeks, info:eu-repo/classification/udc/519.17:54, Pi polinom
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