The 7th International Workshop on Optimal Network Topologies

会议名称(中文): The 7th International Workshop on Optimal Network Topologies
会议名称(英文): The 7th International Workshop on Optimal Network Topologies
所属学科: 概率论与数理统计,应用数学,运筹学与控制论
会议类型: 国内会议
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开始日期: 2016-07-11
结束日期: 2016-07-15
所在国家: 中华人民共和国
所在城市: 海南省     海口市
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主办单位: 三亚国际数学论坛
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联系人: Yanyu Fang
联系电话:
E-mail: yyfang@math.tsinghua.edu.cn
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会议网站: http://msc.tsinghua.edu.cn/sanya/2016/IWONT2016/synopsis_and_organizers.aspx
会议背景介绍:
Networks are part of our modern life. Transport and computer networks are examples of physical networks that we use every day; social networks such as Facebook are instances of nonmaterial networks. The mathematics subject underlying the theory of networks is graph theory, which is a young but rapidly maturing area of increasing importance. In many application domains, it is essential to construct networks that are optimal in terms of some given measure. For example, a network design problem that has enormous impact to many fields is to construct families of Ramanujan graphs, which are sparse but extremely well connected graphs with increasing orders. Another important problem that attracted many mathematicians and computer scientists is the one of finding the largest order of networks with a given maximum degree and diameter and construct such networks whenever possible. 

To promote research on optimal network topologies, the International Workshop on Optimal Network Topologies (IWONT) was set up in 2005. So far six editions of IWONT have been held in Australia, Czech Republic, Spain, Belgium, Indonesia and Slovakia, respectively. 

The purpose of IWONT 2016 is to provide a forum for leading mathematicians in the area of optimal network topologies to exchange their ideas, communicate the latest results and develop further collaborations. 
征文范围及要求:
Topics of the workshop include but are not limited to: 

degree-diameter problem
cages
connectivity and reliability of networks
colouring
cycles and factors in graphs
construction techniques for large graphs and digraphs
structural properties of large graphs and digraphs
spectral techniques in graph theory
network design problems from communication
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