Gröbner bases and Betti numbers of monoidal complexes

Mathematics – Commutative Algebra

Scientific paper

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18 pages

Scientific paper

In this note we consider monoidal complexes and their associated algebras, called toric face rings. These rings generalize Stanley-Reisner rings and affine monoid algebras. We compute initial ideals of the presentation ideal of a toric face ring, and determine its graded Betti numbers. Our results generalize celebrated theorems of Hochster in combinatorial commutative algebra.

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