Research Areas

Schramm Loewner evolution, Gaussian free field, Ising model, Uniform spanning tree.

Education

2009.9-2013.8 Universite Paris-Sud, France, Ph. D.

2005.9-2009.8 Tsinghua University, China, Bachelor's degree.

Work Experience

2017.9-  Tsinghua University, China, Professor.

2015.9-2017.8 Geneva University, Switzerland, postdoc.

2013.9-2015.8  MIT, United States, Moore instructor.

Honors and Awards

2020-2023. Beijing natural science foundation (JQ20001) PI.

2019. XUE SHU XIN REN award of Tsinghua University.

2018. ICCM best paper award.

2014-2017. NSF Award: DMS-1406411 (PI)

Publications

Critical Planar Ising and FK-Ising Model
1. H. Wu Polychromatic arm exponents of critical planar FK-Ising model arXiv:1604.06639;
2. H. Wu Alternating arm exponents of critical planar Ising model arXiv: 1605.00985;
3. H. Wu, D. Zhan Boundary Arm Exponents of SLE arXiv:1606.05998.

Schramm Loewner Evolution
1. H. Wu Conformal restriction: the radial case;
Stochastic Processes and their Applications, 125(2):552–570, 2015;
2. J. Miller, H. Wu Intersections of SLE Paths: the double and cut point dimension of SLE Accepted by Probability Theory and Related Fields. 2016. Online;
3. G. Pete, H. Wu A conformally invariant growth process of SLE excursions arXiv:1601.05713.

Conformal Loop Ensemble
1. W. Werner, H. Wu On conformally invariant CLE explorations Communications in Mathematical Physics, 320(3): 637-661, 2013;
2. W. Werner, H. Wu From CLE(κ) to SLE(κ, ρ);
Electronic Journal of Probability, 18:no. 36, 1-20, 2013;
3. S. Sheffield, S. Watson, H. Wu Simple CLE in Doubly Connected Domains Accepted by Annales de l’Institut Henri Poincare, 2016. Online.

Gaussian Free Field
1. M. Wang, H. Wu Level lines of Gaussian Free Field I: Zero-Boundary GFF;
Accepted by Stochastic Processes and their Applications, 2016. Online;
2. M. Wang, H. Wu Level lines of Gaussian Free Field II: Whole-Plane GFF arXiv:1504.04606;
3. E. Powell, H. Wu Level lines of GFF with general boundary data;
Accepted by Annales de l’Institut Henri Poincare, 2016. arXiv:1509.02462;