Statistics of RUP

Bibliography of the person, including all types of documents, not only theses.

PhD theses (1)

1. Jurij Kovič: Uporaba simetrijskih grafov pri konveksnih poliedrih

Other documents (18)

1. Boris Horvat, Tomaž Pisanski, Arjana Žitnik: Isomorphism checking of I-graphs
2. Gábor Gévay, Nino Bašić, Jurij Kovič, Tomaž Pisanski: Point-ellipse configurations and related topics
3. Tomaž Pisanski, Gordon Ian Williams, Leah Berman: Operations on oriented maps
4. Jan Pisanski, Tomaž Pisanski: The use of collaboration distance in scheduling conference talks
5. Nino Bašić, Sarah J. Berkemer, Jörg Fallmann, Patrick W. Fowler, Thomas Gatter, Tomaž Pisanski, Nancy Retzlaff, Peter F. Stadler, Sara Sabrina Zemljič: Convexity deficit of benzenoids
6. Cate S. Anstöter, Nino Bašić, Patrick W. Fowler, Tomaž Pisanski: Catacondensed chemical hexagonal complexes
7. Klavdija Kutnar, Štefko Miklavič, Tomaž Pisanski, Primož Šparl: Editorial
8. Marko Boben, Robert Jajcay, Tomaž Pisanski: Generalized cages
9. István Estélyi, Tomaž Pisanski: Which Haar graphs are Cayley graphs?
10. Patrick W. Fowler, John Baptist Gauci, Jan Goedgebeur, Tomaž Pisanski, Irene Sciriha: Existence of regular nut graphs for degree at most 11
11. Tomaž Pisanski: Abstracts of the CSASC 2013
12. Tomaž Pisanski, Janez Žerovnik: Edge-contributions of some topological indices and arboreality of molecular graphs
13. Simona Bonvicini, Tomaž Pisanski: A novel characterization of cubic Hamiltonian graphs via the associated quartic graphs
14. Marston D. E. Conder, Tomaž Pisanski, Arjana Žitnik: Vertex-transitive graphs and their arc-types
15. Jürgen Bokowski, Jurij Kovič, Tomaž Pisanski, Arjana Žitnik: Combinatorial configurations, quasiline arrangements, and systems of curves on surfaces
16. Nino Bašić, Jan Grošelj, Branko Grünbaum, Tomaž Pisanski: Splittable and unsplittable graphs and configurations
17. Karin Cvetko-Vah, Michael Kinyon, Jonathan Leech, Tomaž Pisanski: Regular antilattices
18. Jurij Kovič, Tomaž Pisanski, Sara Sabrina Zemljič, Arjana Žitnik: The Sierpiński product of graphs