activity
19922005
most citedMinimal surfaces with the area growth of two planes; the case of infinite symmetry

3 citations · 3 across the 1 of their papers we have counts for

collaborators

6 papers

math.DG20053 cited

Minimal surfaces with the area growth of two planes; the case of infinite symmetry

William H. Meeks, Michael Wolf

We prove that a connected properly immersed minimal surface in Euclidean 3-space with infinite symmetry group whose intersection with a ball of radius R is less than 2\piR^2 is a p…

math.DG2000

The Weil-Petersson Isometry Group

Howard Masur, Michael Wolf

We prove that every Weil-Petersson isometry of the Teichmuller space T(g,n) is induced by an element of the extended mapping class group; here 3g-3+n > 1 and (g,n) is not (1,2). Ou…

math.DG2000

Harmonic Splittings of Surfaces

Benson Farb, Michael Wolf

We give a proof, using harmonic maps from disks to real trees, of Skora's theorem (Morgan-Otal (1993), Skora (1990), originally conjectured by Shalen): if G is the fundamental grou…

math.DG1998

The grafting map of Teichmuller space

Kevin P. Scannell, Michael Wolf

Grafting is a method of obtaining new projective structures from a hyperbolic structure, basically by gluing a flat cylinder into a surface along a closed geodesic in the hyperboli…

math.DG1998

Minimal Surfaces of Least Total Curvature and Moduli Spaces of Plane Polygonal Arcs

Matthias Weber, Michael Wolf

We prove the existence of complete minimal surfaces of genus g>1 which minimize the total curvature for their genus. Our method is first to identify this (Weierstrass high dimensio…

hep-th1992

The Plumbing of Minimal Area Metrics

Michael Wolf, Barton Zwiebach

We study the metric of minimal area on a punctured Riemann surface under the condition that all nontrivial homotopy closed curves be longer than or equal to . By constructing d…