Some algebraic properties of t-clique ideals
DOI10.1080/00927872.2018.1541462zbMath1423.13115OpenAlexW2911076641MaRDI QIDQ5382970
Somayeh Moradi, Fahimeh Khosh-Ahang Ghasr
Publication date: 19 June 2019
Published in: Communications in Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00927872.2018.1541462
shellable simplicial complexlinear resolutionvertex decomposable simplicial complex\(t\)-clique ideal
Commutative rings defined by monomial ideals; Stanley-Reisner face rings; simplicial complexes (13F55) Vertex subsets with special properties (dominating sets, independent sets, cliques, etc.) (05C69) Combinatorial aspects of simplicial complexes (05E45) Combinatorial aspects of commutative algebra (05E40)
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Cites Work
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- Balanced vertex decomposable simplicial complexes and their \(h\)-vectors
- Chordal and sequentially Cohen-Macaulay clutters
- Shellable graphs and sequentially Cohen-Macaulay bipartite graphs
- \(M\)-sequences, graph ideals, and ladder ideals of linear type
- Obstructions to shellability
- Cohen-Macaulay graphs
- Simplicial trees are sequentially Cohen-Macaulay
- Cohen--Macaulay chordal graphs
- On Vertex Decomposable Simplicial Complexes and Their Alexander Duals
- Vertex decomposable graphs and obstructions to shellability
- Weakly Polymatroidal Ideals
- On the Resolution of Path Ideals of Cycles
- Algebraic Properties of the Path Ideal of a Tree
- The Upper Bound Conjecture and Cohen-Macaulay Rings
- Shellable nonpure complexes and posets. II
- t-clique ideal and t-independence ideal of a graph
- Monomial ideals whose powers have a linear resolution
- Monomial Ideals
- Regularity and projective dimension of the edge ideal of $C_5$-free vertex decomposable graphs
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