Schweig, Jay

1. Bounds on the regularity and projective dimension of ideals associated to graphs
   2011/10/12 by Hailong Dao, Dao, Hailong, Craig Huneke +3 · 6 citations
   Computer Science · Mathematics · #Combinatorics (math.CO) #Commutative Algebra (math.AC) #Commutative Algebra and Its Applications #FOS: Mathematics #Polynomial and algebraic computation #Rings, Modules, and Algebras #math.AC #math.CO
2. Asymptotic resurgence via integral closures
   2018/08/05 by Michael DiPasquale, DiPasquale, Michael, Christopher A. Francisco +5 · 5 citations
   Computer Science · Mathematics · #13F20 #Algebraic Geometry (math.AG) #Algebraic Geometry and Number Theory #Commutative Algebra (math.AC) #Commutative Algebra and Its Applications #FOS: Mathematics #Polynomial and algebraic computation
3. Bounding the Projective Dimension of a Square-Free Monomial Ideal via Domination in Clutters
   2013/01/12 by Hailong Dao, Dao, Hailong, Jay Schweig +1 · 3 citations
   Mathematics · #05C69 #13D02 #13F55 #13P25 #Commutative Algebra (math.AC) #FOS: Mathematics #math.AC #msc:05C69 #msc:13D02 #msc:13F55 #msc:13P25
4. Toric Ideals of Lattice Path Matroids and Polymatroids
   2010/06/13 by Jay Schweig, Schweig, Jay · 2 citations
   Computer Science · Mathematics · #Advanced Combinatorial Mathematics #Combinatorics (math.CO) #Commutative Algebra (math.AC) #Commutative Algebra and Its Applications #FOS: Mathematics #Topological and Geometric Data Analysis #math.AC #math.CO
5. Balanced Non-Transitive Dice
   2016/02/02 by Schaefer, Alex, Schweig, Jay · 2 citations
   #05A99 #Combinatorics (math.CO) #FOS: Mathematics
6. Projective Dimension, Graph Domination Parameters, and Independence Complex Homology
   2011/10/13 by Hailong Dao, Dao, Hailong, Jay Schweig +1 · 1 citation
   Mathematics · #Combinatorics (math.CO) #Commutative Algebra (math.AC) #FOS: Mathematics #math.AC #math.CO
7. Free and Non-free Multiplicities on the A₃ Arrangement
   2016/09/01 by DiPasquale, Michael, Francisco, Christopher A., Mermin, Jeffrey +1 · 1 citation
   #13D02 #13N15 #13P20 #14N20 #Commutative Algebra (math.AC) #FOS: Mathematics
8. The Rees algebra of a two-Borel ideal is Koszul
   2017/06/22 by DiPasquale, Michael, Francisco, Christopher A., Mermin, Jeffrey +2 · 1 citation
   #05B35 #13A30 #13P10 #Combinatorics (math.CO) #Commutative Algebra (math.AC) #FOS: Mathematics