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math.AC2013★ 2 cited
The projective dimension of codimension two algebra presented by quadrics
Craig Huneke, Paolo Mantero, Jason McCullough +1
We prove a sharp upper bound for the projective dimension of ideals of height two generated by quadrics in a polynomial ring with arbitrary large number of variables.
math.AC2013★ 2 cited
Multiple Structures with Arbitrarily Large Projective Dimension on Linear Subspaces
Craig Huneke, Paolo Mantero, Jason McCullough +1
Let be an algebraically closed field. There has been much interest in characterizing multiple structures in defined on a linear subspace of small codimension under addi…