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19982005
most citedHeights of Ideals of Minors

2 citations · 5 across the 8 of their papers we have counts for

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12 papers · 1 filter

math.AG20051 cited

Relative Beilinson Monad and Direct Image for Families of Coherent Sheaves

David Eisenbud, Frank-Olaf Schreyer

The higher direct image complex of a coherent sheaf (or finite complex of coherent sheaves) under a projective morphism is a fundamental construction that can be defined via a Cech…

math.AG2004

Small schemes and varieties of minimal degree

David Eisenbud, Mark Green, Klaus Hulek +1

We prove that if X is any 2-regular projective scheme (in the sense of Castelnuovo-Mumford) then X is "small". This means that if L is a linear space and Y:= L\cap X is finite, the…

math.AG2003

A note on the Intersection of Veronese Surfaces

David Eisenbud, Klaus Hulek, Sorin Popescu

Motivated by our study (elsewhere) of linear syzygies of homogeneous ideals generated by quadrics and their restrictions to subvarieties of the ambient projective space, we investi…

math.AG2002

A Fitting Lemma for Z/2-graded modules

David Eisenbud, Jerzy Weyman

We study the annihilator of the cokernel of a map of free Z/2-graded modules over a Z/2-graded skew-commutative algebra in characteristic 0 and define analogues of its Fitting idea…

math.AG2001

Resultants and Chow forms via Exterior Syzygies

David Eisenbud, Frank-Olaf Schreyer

Given a sheaf on a projective space P^n we define a sequence of canonical and easily computable Chow complexes on the Grassmannians of planes in P^n, generalizing the Beilinson mon…

math.AG2000

Exterior algebra methods for the Minimal Resolution Conjecture

David Eisenbud, Sorin Popescu, Frank-Olaf Schreyer +1

If r\geq 6, r\neq 9, we show that the Minimal Resolution Conjecture fails for a general set of m points in P^r for almost 1/2\sqrt r values of m. This strengthens the result of Eis…