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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



【04-11】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.
【04-11】Stability of the area preserving mean curvature flow-Jun Sun
Abstract: In this talk, we consider the long-time existence and convergence of the area preserving mean curvature flow of hypersurfaces in space forms under some initial integral pinching conditions. More precisely, we prove that the flow exists for all time and converges exponentially fast to a totally umbilical sphere if the integral of the traceless second fundamental form is sufficiently small. Moreover, we show that starting from a sufficiently large coordinate sphere, the area preserving
【04-09】The phenomena of rigidity and flexibility for skew product systems-Changguang Dong
Abstract: We will discuss old and new properties of skew product systems. In particular, we will talk about the rigidity phenomenon on fibers, and limit theorems on the product systems. Based on joint works with Dolgopyat, Kanigowski, Nandori etc.
【04-07】Formality of the de Rham complexes of smooth varieties in positive Characteristic-Zebao Zhang
Abstract：Deligne and Illusie showed that the de Rham complex of a W₂ - liftable smooth variety over a perfect field of characteristic p>0 is formal if its dimension is less than p. However, if the dimension exceeds p, the W₂ - lifting condition is not sufficient to guarantee the formality of the de Rham complex. Nevertheless, Petrov recently demonstrated that the de Rham complex of a quasi - F - split smooth variety is formal. In this talk, we present another class of smooth varieties, called ℓ
【04-03】De Bruijn-Newman constant, Riemann zeta function, and statistical mechanics-Wei Wu
Abstract: The Riemann hypothesis can be formulated as the Fourier transform of a special function having only real zeros. Polya introduced a one-parameter family of the zeta functions associated with the Fourier transform, and the work of De Bruijn and Newman implies that there is a phase transition of the behavior of zeros, marked by the now known De Bruijn-Newman constant. Such behavior of zeros also arises in a different field in statistical mechanics known as the Lee-Yang theorem. In this ta
【04-03】An introduction to noncommutative real analysis: square and maximal inequalities-Guixiang Hong
Abstract：The main aim of this talk is to present the two fundamental research objects---square and maximal inequalities---in noncommutative setting. For this, I shall introduce noncommutative integration theory, which should be viewed as the quantized analogue of Lebesgue integral theory, just as relationship between quantum mechanics and Newtonian mechanics.