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School of Mathematical Sciences

University of Science and Technology of China

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The School of Mathematical Sciences established in 1958, the Department of Mathematics was chaired by Prof. Luogeng Hua, the well-known mathematician. A number of distinguished mathematicians, such as Dr. Zhaozhi Guan, Wenjun Wu, Kang Feng, Sheng Gong, Yuan Wang, etc. taught here. In May 2011, the School of Mathematical Sciences was formally established, and the first dean is the academician, Prof. Zhiming Ma.

The School of Mathematical Sciences is the first national base for science students' education and key training base for doctors of CAS. It has the “Changjiang Scholarship” distinguished position and is authorized to grant all Mathematical Ph.D. degrees. In 2007, the School of Mathematical Sciences was granted the first level key discipline and constructive discipline of “985” 211” and“knowledge innovation” of CAS programs. In order to attract more researchers on the top level, the School of Mathematical Sciences is offered with“Hua Luogeng Master Professorship” and“Wu Wenjun Master Professorship” by USTC.

Departments
Mathematics
Computational and Applied Mathematics
Probability and Statistics
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News
Forum Advances Development of Mathematics Discipline at USTC
Forum Advances Development of Mathematics Discipline at USTC
2025-03-01
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Fields Medalist YAU Shing-Tung Visits USTC and Gives Lecture
Fields Medalist YAU Shing-Tung Visits USTC and Gives Lecture
2019-12-30
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E Weinan wins the 2019 Peter Henrici Award
E Weinan wins the 2019 Peter Henrici Award
2019-08-01
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China-France Mathematics Talents Class Launches
China-France Mathematics Talents Class Launches
2019-01-18
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Mathematician Efim Zelmanov Visited USTC and Gave Lectures
Mathematician Efim Zelmanov Visited USTC and Gave Lectures
2018-12-18
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The 4th China-Japan Geometry Conference Held
The 4th China-Japan Geometry Conference Held
2018-09-17
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Events



【04-15】Structure, cohomology and deformations of local homogeneous Poisson brackets of arbitrary degree-Guido Carlet
Abstract: Dubrovin and Novikov initiated the study of local homogeneous differential-geometric Poisson brackets of arbitrary degree k in their seminal 1984 paper. Despite many efforts, and several results in low degree, very little is known about their structure for arbitrary k. After an introduction to the topic, we first report on our recent results on the structure of DN brackets of degree k. By applying homological algebra methods to the computation of their Poisson cohomology (or rather of
【04-15】KP integrability in topological recursion through the x-y swap relation - Alexander Alexandrov
Abstract: I will discuss KP integrability of topological recursion which is very natural in the context of the x-y swap relation. It can be described by certain integral transforms, leading to the Kontsevich-like matrix models. This allows us to establish general KP integrability properties of the topological recursion differentials for genus zero spectral curves. This talk is based on a joint work with Boris Bychkov, Petr Dunin-Barkowski, Maxim Kazarian, and Sergey Shadrin.
【04-10】Chromatic, homomorphism and blowup thresholds-Hong Liu
Abstract: I will talk about the classical chromatic/homomorphism thresholds problems which studies density conditions that guarantee an H-free graph to have bounded complexity. I will survey some recent developments, including an unexpected connection to the theory of VC dimension and also discrete geometry, a novel asymmetric version that we introduce to interpolate these two problems. If time permits, I will discuss two related problems, blowup and VC thresholds.
【04-14】Coupling between Brownian motion and random walks on the infinite percolation cluster-Chenlin Gu
Abstract: For the supercritical \(\mathbb{Z}^d\) - Bernoulli percolation (\(d \geq 2\)), we give a coupling between the random walk on the infinite cluster and its limit Brownian motion, such that the typical distance between the paths during \([0, T ]\) is of order \(T^{1/3 +o(1)}\). This partially answers an open question posed by Biskup [Probab. Surv., 8:294 - 373, 2011]. The construction of the coupling utilizes the optimal transport tool, and the analysis relies on local CLT and percolation
【04-10】The critical mass problem - Emanuel Indrei
Abstract: Gamow developed his model of atomic nuclei with a 1930 paper and it successfully predicts the spherical shape of nuclei and the non-existence of nuclei with a large atomic number. More specifically, assuming E to be a (three-dimensional) nucleus with constant density one, the number of nucleons corresponds approximately to the Lebesgue measure of the nucleus, |E|=m. In the surface energy, the surface tension keeps the nucleus together and the repulsion energy encodes the repulsion amon
【04-11】Existence results for Toda system with sign-changing prescribed functions-Xiaobao Zhu
Abstract: In this talk, we shall introduce some existence results for Toda system with sign-changing prescribed functions. This is a joint work with Prof. Linlin Sun.