activity
20102026
most citedBuser-Sarnak invariant and projective normality of abelian varieties

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

collaborators

5 papers

math.AG2026

Positivity of polynomials on the nonnegative part of certain affine hypersurfaces

Colin Tan, Wing-Keung To

We consider polynomials on the intersection of the closed positive orthant with the height- level hypersurface of certain polynomials with positive coefficients. We show that an…

math.AG2019★ 1 cited

Characterization of polynomials whose large powers have fully positive coefficients

Colin Tan, Wing-Keung To

We give a criterion which characterizes a real multi-variate Laurent polynomial with full-dimensional smooth Newton polytope to have the property that all sufficiently large powers…

math.CV2017★ 1 cited

Characterization of polynomials whose large powers have all positive coefficients

Colin Tan, Wing-Keung To

We give a criterion which characterizes a homogeneous real multi-variate polynomial to have the property that all sufficiently large powers of the polynomial (as well as their prod…

math.DG2016

Eventual positivity of Hermitian algebraic functions and associated integral operators

Colin Tan, Wing-Keung To

Quillen proved that repeated multiplication of the standard sesquilinear form to a positive Hermitian bihomogeneous polynomial eventually results in a sum of Hermitian squares, whi…

math.AG2010★ 3 cited

Buser-Sarnak invariant and projective normality of abelian varieties

Jun-Muk Hwang, Wing-Keung To

We show that a general -dimensional polarized abelian variety of a given polarization type and satisfying is proj…