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A surface is a generalization of a plane which needs not be flat, that is, the curvature is not necessarily zero. This is analogous to a curve generalizing a straight line

2 votes

Syzygies in Steinberg module of genus 2 mapping class group $\mathrm{MCG}(\Sigma_2)$

I recently returned to this question, and have found a formal solution to Closing the Steinberg symbol in genus two using Mark C. Bell's wonderful curver program. In low genus it was expected that an …
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7 votes
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Syzygies in Steinberg module of genus 2 mapping class group $\mathrm{MCG}(\Sigma_2)$

$\DeclareMathOperator\MCG{MCG}$Consider the mapping class group $\MCG(\Sigma_2)$ of the closed genus 2 oriented surface $\Sigma_2$. The algebraic-duality theory of $\MCG_2:=\MCG(\Sigma_2)$ is explicit …
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0 votes

When is the cut locus a finite tree?

Edited Jan31, 2022: the cut locus of the curve $\gamma$ is a finite tree if the boundary is smooth and if the curve bounds a contractible domain, i.e. $\Omega \approx \{pt\}$. This follows from Blum's …
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