Collaborative Research: Atlanta Lecture Series on Combinatorics and Graph Theory

合作研究：亚特兰大组合学和图论系列讲座

• 批准号: 1001743
• 负责人: Xingxing Yu
• 金额: $ 0.47万
• 依托单位: Georgia Tech Research Corporation
• 依托单位国家: 美国
• 项目类别: Standard Grant
• 财政年份: 2010
• 资助国家: 美国
• 起止时间: 2010-03-15 至 2012-07-31
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=1001743&HistoricalAwards=false
• 关键词: Collaborative; Research; Atlanta; Lecture; Series

The Atlanta Lecture Series on Combinatorics and Graph Theory is a series of three mini-conferences hosted jointly by Emory University, the Georgia Institute of Technology and Georgia State University. As the various areas of combinatorics and graph theory have matured, many new techniques and ground-breaking results have been established. Often these break-throughs are relevant to other areas of mathematics or other disciplines. Techniques and results in combinatorics and graph theory have greatly impacted such fields as computer science, bioinformatics, transportation and communication network theory, topology, algebra and computational matrix theory to name just a few.The areas to be covered by these conferences include, but are not limited to extremal, algebraic and probabilistic combinatorics and graph theory, as well as structural and topological graph theory. These interdisciplinary meetings will focus on the interplay of results across areas including extremal graph and hypergraph theory, random graphs, structural graph theory, topological graph theory, poset theory, probabilistic combinatorics, domination theory and graph algorithms. It is expected that the conference will also promote deeper collaborations among researchers from the surrounding region, as well as build both the knowledge base and set of potential collaborators for participating young researchers and graduate students.

亚特兰大组合数学和图论系列讲座是由埃默里大学、格鲁吉亚理工学院和格鲁吉亚州立大学联合主办的三个小型会议系列。随着组合学和图论的各个领域已经成熟，许多新技术和突破性的成果已经建立。通常这些突破性的发现与数学的其他领域或其他学科有关。组合学和图论的技术和成果对计算机科学、生物信息学、交通和通信网络理论、拓扑学、代数学和计算矩阵理论等领域产生了巨大的影响。这些会议涵盖的领域包括但不限于极值、代数和概率组合学和图论，以及结构和拓扑图论。这些跨学科的会议将集中在跨领域的结果，包括极值图和超图理论，随机图，结构图论，拓扑图论，偏序集理论，概率组合学，支配理论和图形算法的相互作用。预计会议还将促进周边地区研究人员之间更深入的合作，并为参与的年轻研究人员和研究生建立知识基础和潜在合作者。