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Stable Commutator LengthAdd to your list(s) Download to your calendar using vCal
If you have a question about this talk, please contact Ben Morley. Given a loop $\gamma$ in a topological space $X$. What is complexity of the surfaces needed to bound $\gamma$? This question may answered using the stable commutator length (scl) of $[\gamma] \in \pi_1(X)$. This invariant of group elements has many intriguing algebraic, geometric and analytic features. I will introduce and motivate the theory of scl by giving highlight theorems and – most importantly – many open problems. Finally, I will discuss a relation between scl in free groups and the l1-homology of one-relator groups. This is joint work with Clara Löh. This talk is part of the Junior Geometry Seminar series. This talk is included in these lists:
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