Author
Yazdi, M
Journal title
Algebraic and Geometric Topology
DOI
10.2140/agt.2020.20.2095
Issue
2020
Volume
20
Last updated
2021-10-19T13:23:44.703+01:00
Page
2095-2128
Abstract
Consider the problem of estimating the minimum entropy of pseudoAnosov maps on a surface of genus g with n punctures. We determine the behaviour of this minimum number for a certain large subset of the (g, n) plane, up to a multiplicative constant. In particular it has been shown that for fixed n, this minimum value behaves as 1g, proving what Penner speculated in 1991.
Symplectic ID
1073324
Publication type
Journal Article
Publication date
20 July 2020
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