Abstract
Pattern containment is a concept for how a permutation can be contained in a larger permutation, and arises naturally in many contexts. Let Sk be the set of permutations of length k. We say that a permutation p is a k-superpattern if it contains every element of Sk as a pattern. Then, a natural question to ask is, ”What is the shortest length that a k-superpattern can be?” In this talk, we will discuss the general superpattern problem and some of its variations.
Original language | American English |
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State | Published - Aug 2014 |
Event | Georgia Southern University Mathematics Colloquium - Duration: Oct 2 2015 → … |
Conference
Conference | Georgia Southern University Mathematics Colloquium |
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Period | 10/2/15 → … |
Disciplines
- Mathematics
Keywords
- Mathematics
- Permutations
- Superpatterns