Robert Chang
Assistant Professor of Mathematics
5800 Bay Shore Road, Sarasota, FL 34243
Office: HNS 107
Email: hchang@ncf.edu
Tel: (941) 487-4528
Assistant Professor of Mathematics
5800 Bay Shore Road, Sarasota, FL 34243
Office: HNS 107
Email: hchang@ncf.edu
Tel: (941) 487-4528
I am an Assistant Professor of Mathematics at New College of Florida. My PhD supervisor is Steve Zelditch at Northwestern University.
My research lies in the intersection of microlocal analysis, complex analysis, and probability. I am interested in mathematical problems arising from quantum mechanics, such as quantum chaos, nodal sets and Lp norms of eigenfunctions, as well as spectral asymptotics.
These days, I have been working with Grauert tubes, developing tools such as Szegő kernel asymptotics to study analytic extensions (Husimi distributions) of eigenfunctions.
CV updated August 2025.
Spring 2026
MAC 2311: Calculus I
MAS 3214: Introduction to Number Theory
MAT 4930: Mathematics Seminar
Tutorial: Random Matrix Theory
Tutorial: Markov Chains
Fall 2025
MAA 4226: Analysis I
STA 2442/2443: Probability I/II
MAT 4930: Mathematics Seminar
Tutorial: Calculus II
(with A. Moll) Fractional Gaussian fields in geometric quantization and semi-classical analysis of coherent states.
In preparation.
(with P. Zhou) Slepian-type theorem for Toeplitz operators
In preparation.
Hamiltonian Grauert tubes for Schrödinger operators
In preparation.
(with A. Rabinowitz) Szegő kernel asymptotics and concentration of Husimi distributions of eigenfunctions
arXiv: 2202.14013. Submitted.
(with A. Rabinowitz) Scaling asymptotics for Szegő kernels on Grauert tubes
arXiv: 2107.05105. J. Geom. Anal. 33 (2023), no. 2, article no. 60.
(with S. Zelditch) Log-scale equidistribution of nodal sets in Grauert tubes
arXiv: 1803.03579. J. Math. Pures Appl. (9) 129 (2019), pp. 213–241.
(with S. Zelditch) Log-scale equidistribution of zeros of quantum ergodic eigensections
arXiv: 1708.02333. Ann. Henri Poincaré 19 (2018), no. 12, pp. 3783–3814.
Quantum ergodicity of Wigner induced spherical harmonics
arXiv: 1512.03138. J. Spectr. Theory 8 (2018), no. 2, pp. 523–540.