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The formal limit of the one-dimensional Vlasov-Poisson-Landau (VPL) system in the combined small Knudsen and quasineutral regimes gives the compressible Euler system. In the talk I will present a rece...
The optimal planning of condition-based maintenance strategy based on the degradation process is of great concerned in the past few years. A lifetime delayed degradation process with heterogenous degr...
For ergodic SDEs, their ergodic limits are usually approximated by the suitable means of numerical methods. To reveal the numerical asymptotic behavior, we study the large deviations principle (LDP) f...
Waves of all sorts, including electromagnetic waves, acoustic waves, and mechanical vibrations, play a role in shaping our world. In disordered systems, the transport of waves is hindered, resulting i...
2023年1月5日,中国数字经济百人会在深圳组织召开了“超算/先进计算人才标准研讨会”。西安交通大学、江南大学、深圳宝安职训中心、猿代码科技、烁德教育等单位专家围绕如何高质量培养超算/先进计算人才,推动超算/先进计算人才标准建设达成共识,建议由中国数字经济百人会成立超算/先进计算工作组,开展相关工作。
An unfitted interface penalty finite element method is proposed for the interface problems, in which Nitsche's method together with the ideas of merging elements and harmonic weighing fluxes are used,...
Academy of Mathematics and Systems Science, CAS Colloquia & Seminars:对抗性博弈的技术实现。
2022年12月3日~4日,2022年数据驱动的建模、仿真与优化学术会议在沈阳召开。会议由中国仿真学会智能仿真优化与调度专业委员会和沈阳工业大学共同主办,由沈阳工业大学人工智能学院、沈阳工业大学信息科学与工程学院、辽宁省人工智能学会以及沈阳中关村创新中心承办。本次会议旨在围绕大数据、人工智能、智能建模、仿真优化、智能优化、调度优化等方向,为我国数据驱动的建模、仿真与优化相关领域的专家、学者开展前沿...
The regularity estimates have well-established for second-order elliptic and parabolic equations, as well as for equations with stable-like non-local operators. Whether similar results hold for non-lo...
Siegel zeros are real zeros of L-functions that are very close to 1, the non-existence of which was conjectured as a direct consequence of the Grand Riemann Hypothesis (GRH). In this talk, we will sta...
This talk will survey some results for the two- or three-space dimensional compressible Euler equations. We shall present non-uniqueness results of weak entropy solutions using convex integration and ...
报告的内容是关于调和分析中的decoupling不等式及其在经典Kakeya问题、Wolff的circular Kakeya问题以及分形集的正交投影问题中的应用。
丢番图逼近中经典的Dirichlet逼近定理给出了用有理向量逼近给定实向量时误差与分母之间的关系。1969年前后,Davenport和Schmidt定义了Dirichlet可改进向量,这些实向量被有理向量逼近时误差比Dirichlet逼近定理给出的更小;他们证明了这些向量构成了R^n中的一个Lebesgue零测集,并提出了如下问题:R^n中光滑曲线上的Dirichlet可改进向量是否仍然是零测的。...
The motivation to study manifolds with scalar curvature bounded from below comes from Mathematical General Relativity and Riemannian Geometry. In this talk, I'll first briefly introduce some problems ...
The Ricci flow is a powerful tool in geometry to construct the canonical metric on a given manifold. It can be viewed as a nonlinear heat flow of the Riemannian metric and may develop finite time sing...

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