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The Degree-Diameter Problem for Sparse Graph Classes., and . Electron. J. Comb., 22 (2): 2 (2015)New largest known graphs of diameter 6., , , and . Networks, 53 (4): 315-328 (2009)On the Non-existence of Even Degree Graphs with Diameter 2 and Defect 2., , and . CATS, volume 77 of CRPIT, page 93-95. Australian Computer Society, (2008)The linkedness of cubical polytopes: Beyond the cube., , and . Discret. Math., 347 (3): 113801 (March 2024)Fitting Voronoi Diagrams to Planar Tesselations., , , , and . IWOCA, volume 8288 of Lecture Notes in Computer Science, page 349-361. Springer, (2013)Polytopes Close to Being Simple., , and . Discret. Comput. Geom., 64 (1): 200-215 (2020)On large bipartite graphs of diameter 3., , and . Discret. Math., 313 (4): 381-390 (2013)The Linkedness of Cubical Polytopes: The Cube., , and . Electron. J. Comb., (2021)Reconstructibility of Matroid Polytopes., and . SIAM J. Discret. Math., 36 (1): 490-508 (2022)Complete catalogue of graphs of maximum degree 3 and defect at most 4., and . Discret. Appl. Math., 157 (13): 2983-2996 (2009)