2019–2022 Department of Physics,Fudan University, Shanghai, China, Ph.D. in Theoretical Physics, major in string theory, knot theory and supersymmetric gauge theory
2016–2019 Institute of Theoretical Physics,Lanzhou University, Lanzhou, China, Master of Science, major in topological field theory
2012-2016 Department of Applied Chemistry, Tiangong University(Tianjin Polytechnic University), Tianjin,China, Bachelor of Science
2020-2022 Research on Supersymmetric Gauge Theories
The research is about a 3d 𝒩 = 4 unitary/orthosymplectic duality. We checked the duality by computing three kinds of exact partition functions: superconformal index, twisted indices and 𝑆3 partition functions. We also check the effects of line defects to these exact partition functions from partition functions level and brane system level. I work on this project under Satoshi Nawata’s guidance and the help of the collaborators Marcus Sperling from Yau Mathematical Science Center of Tsinghua University and Zhenghao Zhong from Imperial College London. The paper was published in Journal of High Energy Physics.
2019-2020 Research on Knot Theory
In this research, we found an isomorphism between quadruply-graded HOMFLY-PT and Kauffman homology. Also, we put up with a closed-form expression on 𝑆𝑂(𝑁 )(𝑁 ≥ 4)quantum 6𝑗-symbols for the symmetric representation. Finally, we conjectured closed-form expressions of (𝑎, 𝑡)-deformed 𝐹𝐾 for the complements of double twist knots with positive braids and derive 𝑡-deformed ADO polynomials. This project was carried out under the guidance of Satoshi Nawata and collaborated with Hao Zhang and Yuanzhe Yang. The paper was published on Annales Henri Poincaré.
2018-2019 Research on Magnetic Skyrmion
The research studied the inner topological structure of magnetic skyrmions by using the Duan-Ge decomposition theory of the gauge potential and the local basis of 𝑠𝑢(2) Lie algebra. We proposed that the Wu-Yang potential of the magnetic skyrmion is the projection of an 𝑆𝑈 (2) flat connection 𝐴𝜇 onto the local basis of the 𝑠𝑢(2) Cartan sub-algebra, and the corresponding 𝑆𝑈 (2) Wu-Yang curvature tensor is proportional to the emergent electromagnetic field of magnetic skyrmion. The project was carried out under the guidance of Jirong Ren. The paper was published on Science China Physics, Mechanics & Astronomy.
2019-2021 Excellent Academic Scholarship for Doctoral Students of Fudan University
2016-2017 Graduate Scholarship of Lanzhou University
 Satoshi Nawata, Marcus Sperling, Hao Wang, Zhenghao Zhong, Magnetic quivers and line defects — On a duality between 3d 𝒩 = 4 unitary and orthosymplectic quivers, J. High Energ. Phys. 2022, 174 (2022).
 Hao Wang, Yuanzhe Jack Yang, Hao Derrick Zhang, Satoshi Nawata. On Knots, Complements, and 6j-Symbols. Annales Henri Poincaré volume 22, pages 2691–2720 (2021).
 Ji-Rong Ren, Hao Wang, Zhi Wang, Fei Qu. The Wu-Yang potential of magnetic skyrmion from