activity
19972003
most citedEquivariant Todd Classes for Toric Varieties

20 citations · 30 across the 2 of their papers we have counts for

collaborators

10 papers

math.AG200320 cited

Equivariant Todd Classes for Toric Varieties

Jean-Luc Brylinski, Bin Zhang

For a complete toric variety, we obtain an explicit formula for the localized equivariant Todd class in terms of the combinatorial data -- the fan. This is based on the equivariant…

cs.CC200310 cited

Complexity and Completeness of Immanants

Jean-Luc Brylinski, Ranee Brylinski

Immanants are polynomial functions of n by n matrices attached to irreducible characters of the symmetric group S_n, or equivalently to Young diagrams of size n. Immanants include…

quant-ph2001

Universal quantum gates

Jean-Luc Brylinski, Ranee Brylinski

In this paper we study universality for quantum gates acting on qudits.Qudits are states in a Hilbert space of dimension d where d is at least two. We determine which 2-qudit gates…

quant-ph2000

Invariant Polynomial Functions on k qudits

Jean-Luc Brylinski, Ranee Brylinski

We study the polynomial functions on tensor states in which are invariant under . We describe the space of invariant polynomials in terms of symmetric…

math.DG2000

Differentiable Cohomology of Gauge Groups

Jean-Luc Brylinski

We give a definition of differentiable cohomology of a Lie group G (possibly infinite-dimensional) with coefficients in any abelian Lie group. This differentiable cohomology maps b…

quant-ph2000

Algebraic measures of entanglement

Jean-Luc Brylinski

We study the rank of a general tensor in a tensor product $H_1\ot...\ot H_k$. The rank of is the minimal number of pure states such that is a linear c…