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- W2794865611 abstract "Let $Sigma$ be a surface with negative Euler characteristic, genus at least one and at most one boundary component. We prove that the skein algebra of $Sigma$ over the field of rational functions can be algebraically generated by a finite number of simple closed curves that are naturally associated to certain generators of the mapping class group of $Sigma$. The action of the mapping class group on the skein algebra gives canonical relations between these generators. From this, we conjecture a presentation for a skein algebra of $Sigma$." @default.
- W2794865611 created "2018-04-06" @default.
- W2794865611 creator A5044245462 @default.
- W2794865611 date "2018-03-26" @default.
- W2794865611 modified "2023-09-27" @default.
- W2794865611 title "Algebraic generators of the skein algebra of a surface." @default.
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