2009 Weak KAM Theory in Nice

2009年2月2日至7日，在法国尼斯举行的一次国际会议，得到了美国与会者的大力支持。索菲亚·安提波利斯大学的J.A.Dieudonn‘e实验室？已经很有礼貌地同意主办这次会议。这是法国国家研究机构(ANR)通过一个名为KAMFAIBLE的项目主办的第一次国际会议。本次会议将汇聚来自各大洲(欧洲、美国和拉丁美洲)的顶尖专家，他们有望与博士后和学生进行互动。来自墨西哥、巴西和中国人民共和国等新兴国家的科学家参加了研讨会。这次会议的学术价值是继续挖掘弱KAM理论与其他数学领域(如动力系统、偏微分方程、最优运输理论等)之间的新联系。这一提议的另一个优点是继续探索弱KAM理论在许多其他科学学科中的影响，例如均质化理论、气体和流体力学的运动理论[GKP][GNT2](另见正在进行的工作[GT1]、[GT2])。这个工作坊将使研究生和教职员工了解弱KAM理论、几何和偏微分方程式的最新进展。更广泛的影响包括推进知识，传播研究成果，并让年轻的研究人员接触到这个介于分析、黎曼几何、动力系统和辛几何的充满活力的领域。

AbstractGangboPartial support of US participants is requests fund for an international conference in Nice France, which will be held from February 02 to 07, 2009. The Laboratoire J.A. Dieudonn´e of ?Universit´e de Nice-Sophia Antipolis? has graciously agreed to host that conference. This is the first international conference sponsored by the French National Research Agency (ANR) through a project named KAMFAIBLE. This conference will bring together leading experts from various continents (Europe, the United States of America and Latin America), who are expected to interact with postdocs and students. The workshop includes the participation of scientists from emergent nations such as Mexico, Brazil and the People?s Republic of China. The intellectual merit of this conference is to continue unearthing new connections between the weak KAM theory and other fields of mathematics such as dynamical systems, partial differential equations, optimal transportation theory, and many others. Another merit of this proposal is to continue exploring the ramifications of the weak KAM theory in many other subjects of sciences such as the homegenization theory, the kinetic theory of gases and fluids mechanic [GKP] [GNT2] (see also works in progress [GT1], [GT2]). This workshop will expose graduate students as well as faculty members to recent progress in the weak KAM theory, geometry and partial differential equations. The broader impact includes advancing knowledge, disseminating findings and exposing young researchers to this vibrant area at the crossing of Analysis, Riemannian Geometry, Dynamical Systems and Symplectic Geometry.