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Sun Song
Sun Song
	Sun in Berkeley in 2022
Born	1987 (age 37–38); Huaining County, Anhui, China
Nationality	Chinese
Alma mater	University of Science and Technology of China; University of Wisconsin–Madison
Awards	Oswald Veblen Prize in Geometry (2019)
	Scientific career
Fields	Mathematics
Institutions	Imperial College London; Stony Brook University; University of California, Berkeley; Zhejiang University
Thesis	Kempf–Ness theorem and uniqueness of extremal metrics
Doctoral advisor	Xiuxiong Chen

Sun Song (Chinese: 孙崧; pinyin: Sūn Sōng, born in 1987) is a Chinese mathematician whose research concerns geometry and topology. A Sloan Research Fellow, he was a professor in the Department of Mathematics of the University of California, Berkeley from 2018 until 2023. In 2019, he was awarded the Oswald Veblen Prize in Geometry. As of 2024, Sun is a professor at the Institute for Advanced Study in Mathematics (IASM), Zhejiang University.^[1]

Biography

Sun attended Huaining High School in Huaining County, Anhui, China, before being admitted to the Special Class for the Gifted Young at the University of Science and Technology of China in 2002.^[2] After graduating from the program with a B.S. in 2006, he moved to the United States to pursue graduate studies at the University of Wisconsin, obtaining his Ph.D in mathematics (differential geometry) in 2010.^[2]^[3] His doctoral advisor was Xiuxiong Chen, and his dissertation was titled "Kempf–Ness theorem and uniqueness of extremal metrics".^[4]

Sun worked as a research associate at Imperial College London before becoming an assistant professor at Stony Brook University in 2013.^[3] He was awarded the Sloan Research Fellowship in 2014.^[3] In 2018, he was appointed an associate professor at the Department of Mathematics of the University of California, Berkeley.^[5]

He was an invited speaker at the 2018 International Congress of Mathematicians in Rio de Janeiro.^[6] In 2021, he was awarded the New Horizons Prize in Mathematics by the Breakthrough Prize Foundation.^[7]

In January 2024, it was revealed that he had returned to China and joined the Institute for Advanced Study in Mathematics (IASM) at Zhejiang University.^[8]

Conjecture on Fano manifolds and Veblen Prize

In 2019, Sun was awarded the Oswald Veblen Prize in Geometry, together with his former advisor Xiuxiong Chen and English mathematician Simon Donaldson, for proving a long-standing conjecture on Fano manifolds, which states that "a Fano manifold admits a Kähler–Einstein metric if and only if it is K-stable". It had been one of the most actively investigated topics in geometry since a rough version of it was conjectured in the 1980s by Fields Medalist Shing-Tung Yau, who had previously proved the Calabi conjecture.^[9] The conjecture was later given a precise formulation by Donaldson, based in part on earlier work by Gang Tian. The solution found by Chen, Donaldson and Sun was published in the Journal of the American Mathematical Society in 2015 as a holistic three-article series, "Kähler–Einstein metrics on Fano manifolds, I, II and III".^[9]^[10]

Major publications

Donaldson, Simon; Sun, Song (2014). "Gromov-Hausdorff limits of Kähler manifolds and algebraic geometry". Acta Math. 213 (1): 63–106. arXiv:1206.2609. doi:10.1007/s11511-014-0116-3. S2CID 120450769.
Chen, Xiuxiong; Donaldson, Simon; Sun, Song (2015). "Kähler-Einstein metrics on Fano manifolds. I: Approximation of metrics with cone singularities". J. Amer. Math. Soc. 28 (1): 183–197. arXiv:1211.4566. doi:10.1090/S0894-0347-2014-00799-2. S2CID 119641827.
Chen, Xiuxiong; Donaldson, Simon; Sun, Song (2015). "Kähler-Einstein metrics on Fano manifolds. II: Limits with cone angle less than 2π". J. Amer. Math. Soc. 28 (1): 199–234. arXiv:1212.4714. doi:10.1090/S0894-0347-2014-00800-6. S2CID 119140033.
Chen, Xiuxiong; Donaldson, Simon; Sun, Song (2015). "Kähler-Einstein metrics on Fano manifolds. III: Limits as cone angle approaches 2π and completion of the main proof". J. Amer. Math. Soc. 28 (1): 235–278. arXiv:1302.0282. doi:10.1090/S0894-0347-2014-00801-8. S2CID 119575364.