Quasiconformal Maps and Teichmüller Theory

By A. Fletcher, V. Marković. 2006

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Quadratic differentials as stability conditions (2013, methodology): “We can compute the modulus (1/2π) log(r2/r1) ∈ [0,∞] using extremal length [9], and the inequalities (4.”
Immersing almost geodesic surfaces in a closed hyperbolic three manifold (2009, methodology): “First of all, by the Slodkowski extension theorem (for the statement and proof of this theorem see [9]), we can extend the maps fτ to quasiconformal maps of the sphere ∂H3 such that the Beltrami dilatation”
Weil-Petersson Teichmüller space (2013, methodology): “We refer to the books [Ah], [FM], [Ga], [GL], [Hu], [IT], [Le], [Na], [Po2] and the papers [AZ], [Cu], [GS], [HS], [SW], [TT2] for an introduction to the subject and more details.”