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New injective proofs of the Erdős-Ko-Rado and Hilton-Milner theorems.

G. Hurlbert, и V. Kamat. Discret. Math., 341 (6): 1749-1754 (2018)

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The pebbling threshold of the square of cliques.A. Bekmetjev, и G. Hurlbert. Discret. Math., 308 (19): 4306-4314 (2008)Preface.B. Stevens, G. Hurlbert, и B. Jackson. Discret. Math., 309 (17): 5255-5258 (2009)Pebbling in Kneser Graphs.M. Adauto, V. Bardenova, M. da Cruz, C. de Figueiredo, G. Hurlbert, и D. Sasaki. LATIN (2), том 14579 из Lecture Notes in Computer Science, стр. 46-60. Springer, (2024)An Erdős-Ko-Rado theorem for unions of length 2 paths.C. Feghali, G. Hurlbert, и V. Kamat. Discret. Math., 343 (12): 112121 (2020)The Weight Function Lemma for graph pebbling.G. Hurlbert. J. Comb. Optim., 34 (2): 343-361 (2017)1-Overlap cycles for Steiner triple systems.V. Horan, и G. Hurlbert. Des. Codes Cryptogr., 72 (3): 637-651 (2014)Equivalence class universal cycles for permutations.G. Hurlbert, и G. Isaak. Discret. Math., 149 (1-3): 123-129 (1996)The antipodal layers problem.G. Hurlbert. Discret. Math., 128 (1-3): 237-245 (1994)Pebbling in dense graphs.A. Czygrinow, и G. Hurlbert. Australas. J Comb., (2003)Universal Cycles for Weak Orders.V. Horan, и G. Hurlbert. SIAM J. Discret. Math., 27 (3): 1360-1371 (2013)