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Permutation Patterns (conference)
From Wikipedia, the free encyclopedia
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Permutation Patterns is an annual international academic conference focusing on permutation patterns and their applications in combinatorics, computer science, and other areas of mathematics.[1]
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History
The conference was founded by Michael H. Albert and Mike Atkinson and was first held at the University of Otago in Dunedin, New Zealand in 2003,[2] with 23 participants.[3] Since then, it has been held annually at various locations around the world.
The conference typically features plenary talks, contributed talks, and poster sessions. The proceedings of the meetings in the series have been published as special issues in journals including Advances in Applied Mathematics, Annals of Combinatorics, Discrete Mathematics & Theoretical Computer Science (DMTCS), Enumerative Combinatorics and Applications, and Pure Mathematics and Applications.[4]
List of meetings
Related meetings
In addition to the main conference series, several related meetings have been organized:
AMS special sessions
Special Sessions on Patterns in Permutations have been held at the following American Mathematical Society meetings:
- Spring Eastern Sectional Meeting, March 7–8, 2015, Georgetown University, Washington, DC, USA
- Central Fall Sectional Meeting, September 20–21, 2014, University of Wisconsin-Eau Claire, Eau Claire, Wisconsin, USA
- Joint Mathematics Meetings, January 12, 2013, San Diego, California, USA
- Fall Eastern Sectional Meeting, September 22–23, 2012, Rochester Institute of Technology, Rochester, New York, USA
Other meetings
- Pattern Avoidance, Statistical Mechanics and Computational Complexity, March 19–24, 2023, Schloss Dagstuhl, Wadern, Germany
- Genomics, Pattern Avoidance, and Statistical Mechanics, November 4–9, 2018, Schloss Dagstuhl, Wadern, Germany
- Pattern Avoidance and Genome Sorting, February 14–19, 2016, Schloss Dagstuhl, Wadern, Germany
- Workshop on Permutation Patterns, May 29–June 3, 2005, University of Haifa, Haifa, Israel
References
External links
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