Items where Author is "Smith, JP"
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CAPUTI, L., COLLARI, C., DI TRANI, S. and SMITH, J.P., 2024. On the homotopy type of multipath complexes. Mathematika, 70 (1): e12235. ISSN 0025-5793
GOVC, D. and SMITH, J.P., 2022. Asymptotic behaviour of the containment of certain mesh patterns. Discrete Mathematics, 345 (5): 112813. ISSN 0012-365X
CONCEIÇÃO, P., GOVC, D., LAZOVSKIS, J., LEVI, R., RIIHIMÄKI, H. and SMITH, J.P., 2022. An application of neighbourhoods in digraphs to the classification of binary dynamics. Network Neuroscience. ISSN 2472-1751
REIMANN, M.W., RIIHIMÄKI, H., SMITH, J.P., LAZOVSKIS, J., POKORNY, C. and LEVI, R., 2022. Topology of synaptic connectivity constrains neuronal stimulus representation, predicting two complementary coding strategies. PLOS ONE, 17 (1): e0261702.. ISSN 1932-6203
GOVC, D., LEVI, R. and SMITH, J.P., 2021. Complexes of tournaments, directionality filtrations and persistent homology. Journal of Applied and Computational Topology, 5 (2), pp. 313-337. ISSN 2367-1726
SMITH, J.P. and ULFARSSON, H., 2020. The poset of mesh patterns. Discrete Mathematics, 343 (6): 111848. ISSN 0012-365X
LÜTGEHETMANN, D., GOVC, D., SMITH, J.P. and LEVI, R., 2020. Computing persistent homology of directed flag complexes. Algorithms, 13 (1): 19.
SMITH, J.P., 2019. The poset of graphs ordered by induced containment. Journal of Combinatorial Theory, Series A, 168, pp. 348-373. ISSN 0097-3165
DUKES, M., SELIG, T., SMITH, J.P. and STEINGRÍMSSON, E., 2019. The Abelian sandpile model on Ferrers graphs — a classification of recurrent configurations. European Journal of Combinatorics, 81, pp. 221-241. ISSN 0195-6698
DUKES, M., SELIG, T., SMITH, J.P. and STEINGRÍMSSON, E., 2019. Permutation graphs and the Abelian sandpile model, tiered trees and non-ambiguous binary trees. Electronic Journal of Combinatorics, 26 (3): P3.29. ISSN 1077-8926
ZAHEDI, E. and SMITH, J.P., 2019. Modular decomposition of graphs and the distance preserving property. Discrete Applied Mathematics, 265, pp. 192-198. ISSN 0166-218X
SMITH, J.P., 2019. On the Möbius function and topology of general pattern posets. Electronic Journal of Combinatorics, 26 (1): 1.49. ISSN 1077-8926
SELIG, T., SMITH, J.P. and STEINGRÍMSSON, E., 2018. EW-tableaux, Le-tableaux, tree-like tableaux and the Abelian sandpile model. Electronic Journal of Combinatorics, 25 (3): P3.14. ISSN 1077-8926
SMITH, J.P., 2017. A formula for the Möbius function of the permutation poset based on a topological decomposition. Advances in Applied Mathematics, 91, pp. 98-114. ISSN 0196-8858
SMITH, J.P., 2016. Intervals of permutations with a fixed number of descents are shellable. Discrete Mathematics, 339 (1), pp. 118-126. ISSN 0012-365X
SMITH, J.P., 2014. On the Möbius function of permutations with one descent. Electronic Journal of Combinatorics, 21 (2): P2.11. ISSN 1077-8926