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Analysis Now

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Votes Activity Newest Views Added
11
votes
2
answers
6k
views

Question on “publication List” for applying to post-doctoral jobs

mathjobs applications soft-question
Nov 1 '12 at 12:31 Rasmus 2,934
5
votes
1
answer
556
views

Is there a concept of Combined Teichmuller space for surfaces with both geodesic boundary and punctures/cusps

teichmuller-theory riemann-surfaces hyperbolic-geometry
Mar 30 '11 at 21:21 Ian Agol 58.4k
5
votes
1
answer
742
views

Examples of compact hyperbolic surfaces/manifolds with very small or very large eigenvalues

hyperbolic-geometry dg.differential-geometry riemann-surfaces
Jun 22 '10 at 20:15 Analysis Now 1,411
4
votes
2
answers
911
views

Is complex analytic extension of real-analytic diffeomorphism a diffeomorphism ?

cv.complex-variables complex-dynamics riemann-surfaces complex-geometry
Jul 6 '11 at 5:22 Analysis Now 1,411
4
votes
3
answers
822
views

Boundary behavior of a holomorphic function on $D$ ?

cv.complex-variables complex-geometry ca.classical-analysis-and-odes
Aug 15 '11 at 23:23 Analysis Now 1,411
4
votes
1
answer
477
views

A regularity question on the Beltrami equation $ f_\bar{z} =\mu . f_z$ on $D$

teichmuller-theory quasiconformal ap.analysis-of-pdes hyperbolic-geometry
Oct 22 '18 at 1:00 Community♦ 1
4
votes
1
answer
392
views

Characterization of the moduli space of the pair of pants in terms of the modules of the extremal ring domains

teichmuller-theory hyperbolic-geometry riemann-surfaces cv.complex-variables dg.differential-geometry
May 29 '12 at 5:20 Ian Agol 58.4k
3
votes
0
answers
415
views

Boundary regularity of the solution to the Beltrami equation

reference-request linear-pde ap.analysis-of-pdes teichmuller-theory quasiconformal
Nov 14 '11 at 22:40 Analysis Now 1,411
2
votes
0
answers
158
views

Regularity properties of the derivatives of a particular function on $D \times D\to \bar{D} $ ?

harmonic-analysis ap.analysis-of-pdes fourier-analysis ca.classical-analysis-and-odes teichmuller-theory
Jul 29 '11 at 3:36 Analysis Now 1,411
2
votes
1
answer
453
views

Is $\int_{t\in S^1} |t-\zeta|^{\alpha}p(z,t) |dt| \leq K|z-\zeta|^{\alpha}, 0< \alpha < 1$ for uniform $K$?

harmonic-analysis potential-theory ap.analysis-of-pdes elliptic-pde
Jul 11 '13 at 6:14 Community♦ 1
1
vote
2
answers
775
views

Length of shortest geodesic and Cheeger's isoperimetric constant for a special genus 2 surface

hyperbolic-geometry gt.geometric-topology dg.differential-geometry
Nov 22 '10 at 19:53 Ian Agol 58.4k
1
vote
1
answer
468
views

Two questions from Hubbard's Teichmuller theory book Vol I, P. 130 , Thm 4.4.1, ( QC maps )

teichmuller-theory hyperbolic-geometry quasiconformal riemann-surfaces
Jun 15 '11 at 20:48 Sylvain Bonnot 720
1
vote
1
answer
258
views

Boundary regularity of quasiconformal homeomorphisms of the unit disk ?

quasiconformal teichmuller-theory elliptic-pde ap.analysis-of-pdes
Nov 3 '12 at 11:09 Lasse Rempe 5,698
0
votes
1
answer
281
views

Teichmuller Theory question : Beltrami forms on hyperbolic Riemann surfaces whose lifts are smooth upto the boundary of $\mathbb{D}$

teichmuller-theory quasiconformal hyperbolic-geometry complex-dynamics
Jul 9 '12 at 2:27 Misha 29.1k
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