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We use the nonlinear steepest descent for Riemann-Hilbert problems to compute the long-time asymptotics of the solutions to the sine-Gordon equation whose initial condition belongs to some weighted So...
In this talk we consider the maximum absolute value in the autocorrelation spectrum (not considering the zero point) of balanced Boolean function. The long-standing open question in this area is to ob...
数学作为一门基础学科,在科学的研究中扮演着无可替代的角色。但是数学的研究与工程应用之间存在着一道鸿沟。如何针对实际问题的需求,进行相关数学研究是目前应用数学与计算数学研究的一个热点方法。在本报告,我们主要介绍了我们团队最近的两项相关的研究成果。1、基于微分方程模型的由局部信息重构全局信息的问题,即从方程的内部观测值如何重构方程解的问题。这是一个具有重要实际和应用前景的问题。但是,数学理论的结果说明...
We study positive solutions of the Yamabe equation with isolated singularity and prove the existence of solutions with prescribed asymptotic expansions near singular points and an arbitrarily high ord...
近日,由北京大学主办/承办的FrontiersofMathematics和《数学进展》先后举行2023年编委会议。
着组织工程领域的发展,生物材料界面与细胞的相互作用及物理机制成为研究热点。生物界面的拓扑形貌可有效调控细胞行为并影响细胞功能。而体内的一些生理过程如胚胎发育、免疫应答以及组织更新与重塑等往往涉及多细胞的集体行为。肿瘤的侵袭和转移也与集体细胞的协调运动有关。细胞球作为一种体外三维细胞培养模型,具有强烈的细胞-细胞相互作用,可在细胞生理学、信号通路、基因和蛋白表达以及气体/营养物质梯度等方面更好地模拟...
It is well known that harmonic function is smoothing invariant when convolved with the standard mollifier, which gives a quick proof of the smoothness of the harmonic function. In this talk, we will c...
Generalized pairs are a natural structure in birational geometry that first appeared in Kodaira’s canonical bundle formula for elliptic fibrations. They were formally introduced by Birkar and Zhang in...
It is well known that scalar curvature plays a fundamental role in general relativity. As its analogue, conformally variational Riemannian invariants (CVIs) is a category of fundamental scalar-type cu...
In 2007, Andrews introduced the odd rank of odd Durfee symbols. Let N^0 (m,n) denote the number of odd Durfee symbols of n with odd rank m, and N^0 (r,m;n) be the number of odd Durfee symbols of n wit...
We introduce the uncertainty of psychological motivation into a reciprocity model and explore its implications on behavior. More precisely, we assume that reciprocity sensitivities are subject to inco...
We first consider positive classical solutions to a semilinear heat equation and discuss the associated Liouville-type theorems and their consequences on a priori estimates of solutions (in particular...
We first consider positive classical solutions to a semilinear heat equation and discuss the associated Liouville-type theorems and their consequences on a priori estimates of solutions (in particular...
In this talk, we investigate congruence properties for Motzkin numbers and central trinomial coefficients. Let M_n and T_n denote the nth Motzkin number and the nth central trinomial coefficient respe...

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