activity
20182022
most citedUnbounded negativity on rational surfaces in positive characteristic

1 citations · 1 across the 3 of their papers we have counts for

collaborators

8 papers

math.FA2022

On Interpolation by Functions in

Raymond Cheng, Christopher Felder

This work explores several aspects of interpolating sequences for , the space of analytic functions on the unit disk with -summable Maclaurin coefficients. Much of thi…

math.AG2022

Geometry of -bic Hypersurfaces

Raymond Cheng

Traditional algebraic geometric invariants lose some of their potency in positive characteristic. For instance, smooth projective hypersurfaces may be covered by lines despite bein…

math.CV2021

Zeros of optimal polynomial approximants in

Raymond Cheng, William T. Ross, Daniel Seco

The study of inner and cyclic functions in spaces requires a better understanding of the zeros of the so-called optimal polynomial approximants. We determine that a poin…

math.AG20211 cited

Unbounded negativity on rational surfaces in positive characteristic

Raymond Cheng, Remy van Dobben de Bruyn

We give explicit blowups of the projective plane in positive characteristic that contain smooth rational curves of arbitrarily negative self-intersection, showing that the Bounded…

math.CV2018

Inner vectors for Toeplitz operators

Raymond Cheng, Javad Mashreghi, William T. Ross

In this paper we survey and bring together several approaches to obtaining inner functions for Toeplitz operators. These approaches include the classical definition, the Wold decom…

math.CV2018

Inner functions in reproducing kernel spaces

Raymond Cheng, Javad Mashreghi, William T. Ross

In this paper we explore the notion of inner function in a broader context of operator theory.