Geometric analysis and the calculus of variations: for Stefan Hildebrandt |
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Contents
Ulrich Dierkes and Gerhard Huisken The Ndimensional Ana | 1 |
Claus Gerhardt Closed Weingarten Hypersurfaces in Space Forms | 71 |
MinChun Hong Jiirgen Jost and Michael Struwe Asymptotic | 99 |
Copyright | |
12 other sections not shown
Common terms and phrases
3-current annular area minimizing argument assume assumption asymptotically flat boundary condition boundary values bounded calculus of variations compact consider constant mean curvature converges convex convex function coordinates curvature H deduce defined definition denote differential equations Dirichlet problem Dirichlet's energy domain elliptic embedded energy minimizing estimate Euclidean finite foliation follows free boundary geodesic geometric graph Gulliver harmonic functions harmonic maps Heinz hence Hildebrandt homoclinic homotopy class hypersurfaces implies inequality infimum integral isoperimetric condition Jordan curve L-harmonic Lemma Lipschitz Lipschitz continuous Math maximum principle metric space minimal surfaces minimizing sequence obtain parametric parametric surface Plateau problem polynomial growth prescribed mean curvature principal curvatures proof of Theorem Proposition prove result Riemannian manifold satisfies second fundamental form Section smooth solution of HS sphere Spruck Suppose symmetric tensor Theorem 1.1 uniformly unique unit normal variational vector field volume weakly zero
Bibliographic information
| Title | Geometric analysis and the calculus of variations: for Stefan Hildebrandt International press publications |
| Author | Jürgen Jost |
| Editors | Stefan Hildebrandt, Jürgen Jost |
| Contributors | Stefan Hildebrandt, Jürgen Jost |
| Publisher | International Press, 1996 |
| Original from | the University of Michigan |
| Digitized | Feb 5, 2010 |
| ISBN | 1571460373, 9781571460370 |
| Length | 383 pages |
| Subjects | › Calculus of variations Geometry, Differential Mathematics Mathematics / Calculus Minimal surfaces |
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