# References for Teichmüller space of pointed elliptic curves

Where can I find an elementary introduction (construction, description, main properties) to the Teichmüller space ${\cal T}_{1,n}$ of elliptic curves with $n$-marked points?

Same question for the following associated objects: mapping class group $\Gamma_{1,n}$ and moduli space ${\cal M}_{1,n}={\cal T}_{1,n}/\Gamma_{1,n}$.

Thanks in advance for any reference.

• It is the same in genus 1 as for the arbitrary genus. Any book with words 'Teichmuller theory' in the title would work. – Misha Oct 8 '13 at 14:03
• Because elliptic curves have explicit uniformizations, I was expecting that ${\cal T}_{1,n}$ can be described quite concretely... – Elbabak Oct 8 '13 at 14:16
• Elliptic curves yes, but not the ones with punctures. – Misha Oct 8 '13 at 18:23
• A recent related question: mathoverflow.net/questions/162690/… – Lee Mosher Apr 13 '14 at 13:23