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Some recent advances on the method of moments in kinetic theory 动力学理论中矩法的一些最新进展
Pub Date : 2023-12-01 DOI: 10.1051/proc/202375086
Teddy Pichard
This review presents some recent works on the construction of closure relations for moment systems extracted from a kinetic equation. A rough construction of those closures and the main properties of the resulting systems are described. Especially, based on the underlying kinetic equation, the main properties desired for such moment systems are the realizability, i.e. the positivity of an underlying kinetic solution, global strong hyperbolicity and entropy dissipation.
这篇综述介绍了一些关于构建从动力学方程中提取的力矩系统闭合关系的最新研究成果。文中描述了这些闭合关系的粗略构造以及由此产生的系统的主要特性。特别是,基于基础动力学方程,这类力矩系统所需的主要性质是可实现性(即基础动力学解的正向性)、全局强双曲性和熵耗散。
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引用次数: 0
Recent progress on limit theorems for large stochastic particle systems 大型随机粒子系统极限定理的最新进展
Pub Date : 2023-12-01 DOI: 10.1051/proc/202375002
Max Fathi, Pierre Le Bris, A. Menegaki, Pierre Monmarche, Julien Reygner, Milica Tomasevic
This article presents a selection of recent results in the mathematical study of physical systems described by a large number of particles, with various types of interactions (mean-field, moderate, nearest-neighbor). Limit theorems are obtained concerning either the large-scale or the long-time behavior of these systems. These results rely on the use of a large range of mathematical tools, arising from both probability theory and the analysis of partial differential equations, and thereby illustrate fruitful interactions between these two disciplines.
这篇文章介绍了对由大量粒子描述的物理系统进行数学研究的部分最新成果,这些粒子具有各种类型的相互作用(均场、温和、近邻)。研究获得了有关这些系统的大尺度或长时间行为的极限定理。这些结果依赖于对概率论和偏微分方程分析所产生的大量数学工具的使用,从而说明了这两个学科之间富有成效的互动。
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引用次数: 0
Journées SMAI 2021 - Editors’ word Journées SMAI 2021 - 编辑的话
Pub Date : 2023-12-01 DOI: 10.1051/proc/202375001
M. Doumic, Sébastien Gadat, Quentin Mérigot
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引用次数: 0
On convex numerical schemes for inelastic contacts with friction 关于有摩擦的非弹性接触的凸数值方案
Pub Date : 2023-12-01 DOI: 10.1051/proc/202375024
Helene Bloch, Aline Lefebvre-Lepot
This paper reviews the different existing Contact Dynamics schemes for the simulation of granular media, for which the discrete incremental problem is based on the resolution of convex problems. This type of discretization has the great advantage of allowing the use of standard convex optimization algorithms. In the case of frictional contacts, we consider schemes based on a convex relaxation of the constraint as well as a fixed point scheme. The model and the computations leading to the discrete problems are detailed in the case of convex, regular but not necessarily spherical particles. We prove, using basic tools of convex analysis, that the discrete optimization problem can be seen as a minimization problem of a global discrete energy for the system, in which the velocity to be considered is an average of the pre- and post-impact velocities. A numerical study on an academic test case is conducted, illustrating for the first time the convergence with order 1 in the time step of the different schemes. We also discuss the influence of the convex relaxation of the constraint on the behavior of the system. We show in particular that, although it induces numerical dilatation, it does not significantly modify the macrosopic behavior of a column collapse en 2d. The numerical tests are performed using the code SCoPI.
本文回顾了用于颗粒介质模拟的各种现有接触动力学方案,其中离散增量问题基于凸问题的解决。这种离散化方式的最大优点是可以使用标准的凸优化算法。在摩擦接触的情况下,我们考虑了基于约束凸松弛的方案以及定点方案。在凸面、规则但不一定是球形粒子的情况下,详细介绍了导致离散问题的模型和计算。我们利用凸分析的基本工具证明,离散优化问题可视为系统全局离散能量的最小化问题,其中需要考虑的速度是撞击前和撞击后速度的平均值。我们对一个学术测试案例进行了数值研究,首次说明了不同方案在时间步长上的1阶收敛性。我们还讨论了约束的凸松弛对系统行为的影响。我们特别指出,尽管凸松弛会引起数值扩张,但它不会显著改变 2d 柱坍塌的宏观行为。数值测试使用 SCoPI 代码进行。
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引用次数: 0
Ultra-weak variational formulation for heterogeneous Maxwell problem in the context of high performance computing 高性能计算背景下异质麦克斯韦问题的超弱变分公式
Pub Date : 2023-12-01 DOI: 10.1051/proc/202375096
S. Pernet, Margot Sirdey, S. Tordeux
Electromagnetic simulations on large domains require a huge memory consumption. Domain decomposition methods, based on Trefftz methods, could be an answer to this issue. In this paper, we associate to heterogeneous three-dimensional Maxwell equations one variational formulation which can be obtained either by upwind fluxes or Riemann traces. We associate to this variational formulation an iterative Trefftz Krylov solver. The poor conditioning due to the use of plane wave basis functions is bypassed thanks to a compression strategy. Moreover, the developed iterative solver is accelerated thanks to a left preconditioner. The considered numerical cases illustrate the performance of this basis reduction, which leads to the consideration of an industrial case of more than 750 millions of degrees of freedom.
大域电磁模拟需要消耗大量内存。基于 Trefftz 方法的域分解方法可以解决这个问题。在本文中,我们将异质三维麦克斯韦方程与一个可通过上风通量或黎曼迹线获得的变分公式联系起来。我们将这种变式公式与迭代 Trefftz Krylov 求解器联系起来。由于采用了压缩策略,使用平面波基函数造成的调节能力差的问题得以解决。此外,由于采用了左预处理器,迭代求解器的速度得到了加快。所考虑的数值案例说明了这种基础缩减的性能,并由此考虑了超过 7.5 亿自由度的工业案例。
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引用次数: 0
Bayes in action in deep learning and dictionary learning 贝叶斯在深度学习和词典学习中的应用
Pub Date : 2023-11-01 DOI: 10.1051/proc/202374090
Julyan Arbel, Hong-Phuong Dang, Clément Elvira, Cédric Herzet, Zacharie Naulet, M. Vladimirova
This article summarizes some recent works and associated challenges in the field of Bayesian statistics that were presented during the Journées MAS 2020. The goal of the session was to give an overview of the many aspects of Bayesian statistics investigated by young researchers of the community.
本文总结了在 "Journées MAS 2020 "期间发表的贝叶斯统计领域的一些最新研究成果和相关挑战。该会议的目的是概述贝叶斯统计领域年轻研究人员所研究的诸多方面。
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引用次数: 0
Random matrices and random graphs 随机矩阵和随机图形
Pub Date : 2023-11-01 DOI: 10.1051/proc/202374137
M. Capitaine, S. Coste, F. Gabriel, P. Maillard, C. Mailler
We collect recent results on random matrices and random graphs. The topics covered are: fluctuations of the empirical measure of random matrices, finite-size effects of algorithms involving random matrices, characteristic polynomial of sparse matrices and Voronoi tesselations of split trees.
我们收集了有关随机矩阵和随机图的最新成果。涉及的主题包括:随机矩阵经验度量的波动、涉及随机矩阵的算法的有限大小效应、稀疏矩阵的特征多项式和分裂树的沃罗诺网状结构。
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引用次数: 0
Journées MAS 2020 MAS 2020 日
Pub Date : 2023-11-01 DOI: 10.1051/proc/202374001
C. Marteau, Marguerite Zani
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引用次数: 0
Dynamical systems approaches to the study of climate with applications to 2022 extreme weather events 采用动力系统方法研究气候,并将其应用于 2022 年极端天气事件
Pub Date : 2023-11-01 DOI: 10.1051/proc/202374051
Davide Faranda
Between 1980 and 2020, extreme weather and climate change events have caused, in Europe, up to 520 billion euros in economic losses, according to a 2022 report released by the European Environment Agency. Many weather extreme events such as heatwaves, droughts, tropical cyclones and cold spells will change in frequency and/or intensity due to the ongoing anthropogenic climate change, driving our planet to unprecedented threats. From a theoretical point of view, such extreme events are difficult to characterize because they are rare and they do occur at specific spatiotemporal scales of the dynamics, not necessarily the largest or the smallest of the climate system. Their study requires a framework capable of tracking their probability of occurrence, predictability and persistence. In this manuscript I will describe how dynamical systems theory helps in building numerical and theoretical tools for weather extreme events, using recurrences of patterns termed analogues. These tools can be used to study whether climate change do already affect the dynamics of extremes. Three recent examples will be analysed in details, namely the Argentinian heatwave, the Greek cold spell and the windstorm Malik, all occurred in January 2022.
根据欧洲环境署发布的 2022 年报告,从 1980 年到 2020 年,极端天气和气候变化事件给欧洲造成了高达 5200 亿欧元的经济损失。热浪、干旱、热带气旋和寒流等许多极端天气事件的发生频率和/或强度都将因持续的人为气候变化而改变,使我们的地球面临前所未有的威胁。从理论角度看,这类极端事件很难定性,因为它们非常罕见,而且确实发生在特定的动态时空尺度上,不一定是气候系统中最大或最小的尺度。对它们的研究需要一个能够跟踪其发生概率、可预测性和持续性的框架。在本手稿中,我将介绍动力系统理论如何利用被称为 "类比 "的重现模式,帮助建立极端天气事件的数值和理论工具。这些工具可用于研究气候变化是否已经影响到极端事件的动态。本文将详细分析最近的三个例子,即阿根廷热浪、希腊寒流和马利克风暴,它们都发生在 2022 年 1 月。
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引用次数: 0
Some results on statistics and functional data analysis 关于统计和功能数据分析的一些成果
Pub Date : 2023-11-01 DOI: 10.1051/proc/202374002
Sophie Dabo-Niang, Julien Ah-Pine, Pamela Llop, A. Yao
This paper presents some recent results on regression and classification in Functional Data Analysis setting. The first work decated to Multiple kernel SVM for classifying functional data in Sobolev spaces focus on optimization of the information from each derivatives of the original functions, the second work devoted to An input/output-based aggregation rule for functional data classification when the last is interested with the problem of regression if the functional data lives in a finite dimensionnal submanifold.
本文介绍了在函数数据分析环境中进行回归和分类的一些最新成果。第一项研究是在 Sobolev 空间中对函数数据进行分类的多重核 SVM,重点是优化原始函数每个导数的信息;第二项研究是基于输入/输出的函数数据分类聚合规则;最后一项研究是在函数数据位于有限维度子实体中时的回归问题。
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引用次数: 0
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