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Jun
12
revised Fixed point property for intersection of spaces which are homeomorphic to a disk
typo
May
25
reviewed Approve Simultaneous approximation of arbitrary functions in Hölder space and in $L^2(\mu)$ by a smooth function and its derivative
May
25
reviewed Close stable splitting into a wedge sum
May
25
reviewed Approve Positivity of the Coulomb energy in two dimensions
May
25
comment Decomposition of hyperbolic surfaces near cusps into annuli
Since you are interested by Teichmuller theory, I would suggest Hubbard, "Teichmuller theory". You will find there many results on the decomposition of a surface into cusps and pair of pants.
May
23
comment Decomposition of hyperbolic surfaces near cusps into annuli
Yes. The modulus of the annulus $\{\alpha < Im(z) < \beta \}/<z\mapsto z+1>$ is equal to $\beta - \alpha$. Note that this annulus is isomorphic to $\{z \in {\bf D} \mid exp(-2\pi\beta) < |z| < exp(-2\pi\alpha)\}$ through the map $z\mapsto exp(2\pi i z)$.
May
23
answered Decomposition of hyperbolic surfaces near cusps into annuli
May
18
revised Fixed point property for intersection of spaces which are homeomorphic to a disk
add a precision concerning the arcwise connected case.
May
18
revised Fixed point property for intersection of spaces which are homeomorphic to a disk
reference added
May
18
answered Fixed point property for intersection of spaces which are homeomorphic to a disk
May
16
awarded  Yearling
May
15
awarded  Quorum
May
15
reviewed Approve Gradient estimate for elliptic equation
May
15
answered “Typical” convergence rate for the von Neumann mean ergodic theorem
May
15
reviewed Reject Expressing adj(A) as a polynomial in A?
May
15
reviewed No Action Needed How to treat non-identifiable states in Kalman filtering/dynamic linear models?
May
15
reviewed Leave Open Smallest constant so that there are at least $n/\log_2{n}$ primes between $n$ and a constant multiple of $n$
May
15
reviewed No Action Needed Gradient estimate for elliptic equation
May
15
reviewed Leave Open “Typical” convergence rate for the von Neumann mean ergodic theorem
May
15
reviewed Close How can we solve the TSP problem using game theory?