Cohen–Macaulay property and linearity of pinched Veronese rings

Author:

Greco Ornella,Martino Ivan

Publisher

Rocky Mountain Mathematics Consortium

Subject

General Medicine

Reference22 articles.

1. [1] A. Aramova, c. Bărcănescu, and J. Herzog, “On the rate of relative Veronese submodules”, Rev. Roumaine Math. Pures Appl. 40:3-4 (1995), 243–251.

2. [2] A. Björner and M. Tancer, “Note: Combinatorial Alexander duality—a short and elementary proof”, Discrete Comput. Geom. 42:4 (2009), 586–593.

3. [3] W. Bruns and J. Herzog, Cohen–Macaulay rings, Cambridge Studies in Advanced Mathematics 39, Cambridge University Press, 1993.

4. [4] W. Bruns and J. Herzog, “Semigroup rings and simplicial complexes”, J. Pure Appl. Algebra 122:3 (1997), 185–208.

5. [5] W. Bruns, A. Conca, and T. Römer, “Koszul homology and syzygies of Veronese subalgebras”, Math. Ann. 351:4 (2011), 761–779.

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