![]() | Bonte, S., Devillez, G., Dusollier, V., Hertz, A., Mélot, H., & Schindl, D. (2026). ChemicHull: an online tool for determining extremal chemical graphs of maximum degree at most 3 for any degree-based topological indices. Discrete Mathematical Chemistry. doi:10.26493/2820-6657.9.e6f Peer reviewed |
![]() | Bonte, S., Devillez, G., Dusollier, V., Hertz, A., & Mélot, H. (2026). Extremal Chemical Graphs of Maximum Degree at Most 3 for 33 Degree–Based Topological Indices. MATCH Communications in Mathematical and in Computer Chemistry, 95 (1), 193 - 231. doi:10.46793/match.95-1.00125 Peer Reviewed verified by ORBi |
Dusollier, V., & Devillez, G. (30 June 2025). Extremal chemical graphs of maximum degree at most 3 for 33 degree-based topological indices [Paper presentation]. International Colloquium on Graphs and Optimization 2025, Leukerbad, Switzerland. |
![]() | Hertz, A., Bonte, S., Devillez, G., Dusollier, V., Mélot, H., & Schindl, D. (01 January 2025). Extremal Chemical Graphs for the Arithmetic-Geometric Index. MATCH Communications in Mathematical and in Computer Chemistry, 93 (3), 791 - 818. doi:10.46793/match.93-3.791H Peer Reviewed verified by ORBi |
Dusollier, V. (07 June 2024). Bounds on the number of non-equivalent colorings of a graph [Paper presentation]. 37th Conference of the European Chapter on Combinatorial Optimization, Ghent, Belgium. Editorial reviewed |
Dusollier, V. (28 May 2024). Bounds on the number of non-equivalent colorings of a graph [Paper presentation]. Computers in Scientific Discovery 10, Kortrijk, Belgium. Editorial reviewed |
Dusollier, V. (04 July 2023). About a conjecture on the number of non-equivalent colorings of graphs [Paper presentation]. International Colloquium on Graphs and Optimization 2023, Spa, Belgium. Editorial reviewed |