H Zhang, WC Shiu, PK Sun - arXiv preprint arXiv:1210.5322, 2012 - arxiv.org
The Clar covering polynomial (also called Zhang-Zhang polynomial in some chemical literature) of a hexagonal system is a counting polynomial for some types of resonant …
Benzenoid systems or hexagonal systems are subgraphs of a hexagonal lattice. Open- ended carbon nanotubes alias tubulenes can be seen as an embedding of a benzenoid …
S Brezovnik, Z Che, N Tratnik, PŽ Pleteršek - arXiv preprint arXiv …, 2023 - arxiv.org
We characterize all plane bipartite graphs whose resonance graphs are daisy cubes and therefore generalize related results on resonance graphs of benzenoid graphs …
Klav\v {z} ar and Mollard introduced daisy cubes which are interesting isometric subgraphs of $ n $-cubes $ Q_n $, induced with intervals between the maximal elements of a poset $(V …
S Brezovnik, Z Che, N Tratnik, PŽ Pleteršek - arXiv preprint arXiv …, 2024 - arxiv.org
Assume that $ G $ is a homeomorphically peripheral color alternating graph with inner dual $ G^* $ and resonance graph $ R (G) $. We first establish a bijection between the set of …
PZ Pleteršek, M Berlic - MATCH Commun. Math. Comput. Chem, 2013 - match.pmf.kg.ac.rs
Fibonacenes are well known benzenoid graphs and their resonance graphs are isomorphic to Fibonacci cubes. In this paper we introduce so called cyclic fibonacenes and it turns out …
Fibonacenes are well known benzenoid graphs and their resonance graphs are isomorphic to Fibonacci cubes. In this paper we introduce so called cyclic fibonacenes and it turns out …