F. Wang

activity

20202026

collaborators

3 papers

math.RT2026

A formula for the $q$ -character of functions on the nilpotent cone of some Lie algebra representations

Vasily Krylov, Frank Wang

Let $g$ be a reductive Lie algebra and $V$ a finite-dimensional $g$ -representation. When $V$ is the representation of a cyclic quiver with equal dimensions, t…

physics.gen-ph2023

Approaching Landauer's Bound In A Spin-Encoded Quantum Computer

Frank Zhigang Wang

It is commonly recognized that the Landauer bound holds in (irreversible) quantum operations. In this study, we verified this bound by extracting a single spin from a spin-spin mag…

math.RT2020

The integral shuffle algebra and the $K$ -theory of the Hilbert scheme of points in $A^{2}$

Frank Wang

We examine the shuffle algebra defined over the ring $R = C [q_{1}^{\pm 1}, q_{2}^{\pm 1}]$ , also called the integral shuffle algebra, which was found by Schiffmann an…

A formula for the q-character of functions on the nilpotent cone of some Lie algebra representations

Approaching Landauer's Bound In A Spin-Encoded Quantum Computer

The integral shuffle algebra and the K-theory of the Hilbert scheme of points in A2

A formula for the $q$ -character of functions on the nilpotent cone of some Lie algebra representations

The integral shuffle algebra and the $K$ -theory of the Hilbert scheme of points in $A^{2}$