activity
20002011
most citedBounded-rank tensors are defined in bounded degree

37 citations · 38 across the 6 of their papers we have counts for

collaborators

6 papers

math.AG2011★ 37 cited

Bounded-rank tensors are defined in bounded degree

Jan Draisma, Jochen Kuttler

Matrices of rank at most k are defined by the vanishing of polynomials of degree k + 1 in their entries (namely, their (k + 1)-times-(k + 1)-subdeterminants), regardless of the siz…

math.AG2007

On the ideals of equivariant tree models

Jan Draisma, Jochen Kuttler

We introduce equivariant tree models in algebraic statistics, which unify and generalise existing tree models such as the general Markov model, the strand symmetric model, and grou…

math.AG2006

Is the Luna stratification intrinsic?

J. Kuttler, Z. Reichstein

Let G -> \GL(V) be a finite-dimensional linear representation of a reductive linear algebraic group G on a finite-dimensional vector space V, defined over an algebraically closed f…

math.AG2004

Singularities of Schubert Varieties, Tangent Cones and Bruhat Graphs

James B. Carrell, Jochen Kuttler

Let G be a semi-simple algebraic group over the complex numbers, B a Borel subgroup of G, T a maximal torus in B and P a parabolic in G containing B. This paper deals with singular…

math.AG2002★ 1 cited

Representations of SL_2 and the distribution of points in P^n

J. Kuttler, N. R. Wallach

It is an open problem to determine the dimension of the space of homogeneous polynomials of a fixed degree vanishing at finitely many points in the projective plane to certain mult…

math.AG2000

On the Smooth Points of T-stable Varieties in G/B and the Peterson Map

James B. Carrell, Jochen Kuttler

Let G be a semi-simple algebraic group over , B a Borel subgroup of G and T a maximal torus in B. A beautiful unpublished result of Dale Peterson says that if G is sim…