Search results for "shellable"

Hits ?▲	Authors	Title	Venue	Year	Link	Author keywords
82	Sangwook Kim	Shellable Complexes and Topology of Diagonal Arrangements.	Discret. Comput. Geom.	2008	DBLP DOI BibTeX RDF	Shellable simplicial complexes, Diagonal arrangements, K(?,1)
69	Peter Kleinschmidt, Shmuel Onn	Oriented Matroid Polytopes and Polyhedral Fans are Signable.	IPCO	1995	DBLP DOI BibTeX RDF
61	Louis J. Billera, Gábor Hetyei	Decompositions of Partially Ordered Sets.	Order	2000	DBLP DOI BibTeX RDF	Cohen-Macaulay, EL-labeling, flag, flag f-vector, leveled planar, lexicographically shellable, shellable, lattice, planar, partially ordered set, chain
58	Andrew Vince, Michelle L. Wachs	A shellable poset that is not lexicographically shellable.	Comb.	1985	DBLP DOI BibTeX RDF
58	James W. Walker	A Poset which is Shellable but not Lexicographically Shellable.	Eur. J. Comb.	1985	DBLP DOI BibTeX RDF
46	Anders Björner, Andreas Paffenholz, Jonas Sjöstrand, Günter M. Ziegler	Bier Spheres and Posets.	Discret. Comput. Geom.	2005	DBLP DOI BibTeX RDF
46	Masahiro Hachimori	Nonconstructible Simplicial Balls and a Way of Testing Constructibility.	Discret. Comput. Geom.	1999	DBLP DOI BibTeX RDF
29	Grace Stadnyk	Corrigendum to "The edge-product space of phylogenetic trees is not shellable" [Adv. Appl. Math. 135 (2022) 102311].	Adv. Appl. Math.	2022	DBLP DOI BibTeX RDF
29	Grace Stadnyk	The edge-product space of phylogenetic trees is not shellable.	Adv. Appl. Math.	2022	DBLP DOI BibTeX RDF
29	Max Hlavacek, Liam Solus	Subdivisions of shellable complexes.	J. Comb. Theory, Ser. A	2022	DBLP DOI BibTeX RDF
29	Bruno Benedetti, Davide Bolognini	Non-ridge-chordal complexes whose clique complex has shellable Alexander dual.	J. Comb. Theory, Ser. A	2021	DBLP DOI BibTeX RDF
29	Mahir Bilen Can	The rook monoid is lexicographically shellable.	Eur. J. Comb.	2019	DBLP DOI BibTeX RDF
29	Petra Mutzel, Lutz Oettershagen	The Crossing Number of Seq-Shellable Drawings of Complete Graphs.	CoRR	2018	DBLP BibTeX RDF
29	Petra Mutzel, Lutz Oettershagen	The Crossing Number of Single-Pair-Seq-Shellable Drawings of Complete Graphs.	CoRR	2018	DBLP BibTeX RDF
29	Petra Mutzel, Lutz Oettershagen	The Crossing Number of Semi-Pair-Shellable Drawings of Complete Graphs.	CCCG	2018	DBLP BibTeX RDF
29	Petra Mutzel, Lutz Oettershagen	The Crossing Number of Seq-Shellable Drawings of Complete Graphs.	IWOCA	2018	DBLP DOI BibTeX RDF
29	Boram Park, Seonjeong Park	Shellable posets arising from the even subgraphs of a graph.	Electron. Notes Discret. Math.	2017	DBLP DOI BibTeX RDF
29	Jason P. Smith	Intervals of permutations with a fixed number of descents are shellable.	Discret. Math.	2016	DBLP DOI BibTeX RDF
29	Eric Gottlieb	The h, k-equal Partition Lattice is EL-shellable when h $\geq$ k.	Order	2014	DBLP DOI BibTeX RDF
29	Bernardo M. Ábrego, Oswin Aichholzer, Silvia Fernández-Merchant, Pedro Ramos 0001, Gelasio Salazar	Shellable Drawings and the Cylindrical Crossing Number of Kn.	Discret. Comput. Geom.	2014	DBLP DOI BibTeX RDF
29	Bernardo M. Ábrego, Oswin Aichholzer, Silvia Fernández-Merchant, Pedro Ramos 0001, Birgit Vogtenhuber	Non-Shellable Drawings of Kn with Few Crossings.	CCCG	2014	DBLP BibTeX RDF
29	Bernardo M. Ábrego, Oswin Aichholzer, Silvia Fernández-Merchant, Pedro Ramos 0001, Gelasio Salazar	Shellable drawings and the cylindrical crossing number of $K_n$.	CoRR	2013	DBLP BibTeX RDF
29	Andrés Santamaría-Galvis, Roberto Cruz, John Willian Branch, Christian Trefftz	Parallelizing an algorithm to decide if a bipartite graph is shellable.	EIT	2013	DBLP DOI BibTeX RDF
29	Maurice Herlihy, Sergio Rajsbaum	Concurrent Computing and Shellable Complexes.	DISC	2010	DBLP DOI BibTeX RDF
29	Maurice Herlihy	Applications of Shellable Complexes to Distributed Computing - (Invited Talk).	CONCUR	2010	DBLP DOI BibTeX RDF
29	Adam Van Tuyl, Rafael H. Villarreal	Shellable graphs and sequentially Cohen-Macaulay bipartite graphs.	J. Comb. Theory, Ser. A	2008	DBLP DOI BibTeX RDF
29	Matias Courdurier	On stars and links of shellable polytopal complexes.	J. Comb. Theory, Ser. A	2006	DBLP DOI BibTeX RDF
29	Carl W. Lee	Kalai's Squeezed Spheres Are Shellable.	Discret. Comput. Geom.	2000	DBLP DOI BibTeX RDF
29	Dmitry N. Kozlov	A Class of Hypergraph Arrangements with Shellable Intersection Lattice.	J. Comb. Theory, Ser. A	1999	DBLP DOI BibTeX RDF
29	Clara S. Chan	Plane Trees and H-Vectors of Shellable Cubical Complexes.	SIAM J. Discret. Math.	1991	DBLP DOI BibTeX RDF
29	Andrew Vince	A Non-Shellable 3-Sphere.	Eur. J. Comb.	1985	DBLP DOI BibTeX RDF
29	Jerrold R. Griggs, Andrew R. Kustin, Jeffrey A. Ross, Jürgen Stahl	The lexicographic sum of Cohen-Macaulay and shellable ordered sets.	Graphs Comb.	1985	DBLP DOI BibTeX RDF
23	Gábor Hetyei	Tchebyshev Posets.	Discret. Comput. Geom.	2004	DBLP DOI BibTeX RDF
23	Christos A. Athanasiadis	Decompositions and Connectivity of Matching and Chessboard Complexes.	Discret. Comput. Geom.	2004	DBLP DOI BibTeX RDF
23	Gábor Hetyei	Graphs and Balanced Simplicial Complexes.	Graphs Comb.	2002	DBLP DOI BibTeX RDF
23	Günter M. Ziegler	Shelling Polyhedral 3-Balls and 4-Polytopes.	Discret. Comput. Geom.	1998	DBLP DOI BibTeX RDF
23	Peter Kleinschmidt, Shmuel Onn	Signable Posets and Partitionable Simplicial Complexes.	Discret. Comput. Geom.	1996	DBLP DOI BibTeX RDF