Abstract
In this paper, the minimal positive entropy of pure braids is shown to be greater than $\log(2+\sqrt5)$, independent of the braid index. For pure 3-braids, the minimal entropy is shown to be equal to $\log(3+2\sqrt2)$.
- Title
- UPPER AND LOWER BOUNDS FOR THE MINIMAL POSITIVE ENTROPY OF PURE BRAIDS
- Creators - without role
- WON TAEK Song - Korea Institute for Advanced StudyWentu Song - SCI,MATH & Technology
- Publication Details
- The Bulletin of the London Mathematical Society, Vol.37(2), pp.224-229
- Publisher
- Cambridge University Press
- Number of pages
- 6
- Identifiers
- 9912430209846
- Academic Unit
- SCI,MATH & Technology
- Language
- English
- Resource Type
- Journal article