Professor Youjin Deng received his master degree from Beijing Normal University, and his PhD from Delft University of Technology in 2004 under the supervision of Prof. Henk W.J. Bloete. Since then, he worked at New York University with Prof. A.D. Sokal and Heidelberg University with Prof. Jian-Wei Pan. Since 2009, he has been a full professor at University of Science and Technology of China. He was an adjunct professor of UMass Amherst from 2010 to 2015, and promoted to be an adjunct professor in 2016.
His research interests include “Monte Carlo method”, “phase transitions and critical phenomena”, and quantum simulation theory. He has coauthored more than 100 peer-reviewed articles, including Science (1), Nature (1), Nature Physics (1), Nature Photonics (1), Physical Review Letters (18), Physical Review X (1), Nuclear Physics B (6), and Physical Review A-E (60) etc. His research activities receive support from Ministry of Science and Technology and National Science Foundation of China.
Related Publications
- Two-Scale Scenario of Rigidity Percolation of Sticky Particles. Physical Review Letters 124, 255501 (2020).
- History-dependent percolation on multiplex networks. National Science Review 7, 1296 (2020).
- Extended Crossover from a Fermi Liquid to a Quasiantiferromagnet in the Half-Filled 2D Hubbard Model. Physical Review Letters 124, 017003 (2020) (2020).
- The length of self-avoiding walks on the complete graph. Journal of Statistical Mechanics: Theory and Experiment 2019, 103206 (2019).
- Medium-range percolation in two dimensions. Journal of Physics: Conference Series 1163, 012001 (2019).
- High-precision Monte Carlo study of several models in the three-dimensional U(1) universality class. Physical Review B 100, 064525 (2019).
- Revisiting the field-driven edge transition of the tricritical two-dimensional Blume-Capel model. Physical Review E 99, 062133 (2019).
- Observation of nonscalar and logarithmic correlations in two- and three-dimensional percolation. Physical Review E 99, 050103 (2019).
- Geometric properties of the Fortuin-Kasteleyn representation of the Ising model. Physical Review E 99, 42150 (2019).
- Clock Monte Carlo methods. Physical Review E 99, 010105 (2019).