An improved multiplicity conjecture for codimension 3 Gorenstein algebras
The Multiplicity Conjecture is a deep problem relating the multiplicity (or degree) of a Cohen–Macaulay standard graded algebra with certain extremal graded Betti numbers in its minimal free resolution. In the case of level algebras of codimension three, Zanello has proposed a stronger conjecture. We prove this conjecture in the Gorenstein case.
Communications in Algebra
An improved multiplicity conjecture for codimension 3 Gorenstein algebras.
Communications in Algebra,
Retrieved from: https://digitalcommons.mtu.edu/math-fp/38