The Dirichlet problem for the minimal surface equation in higher dimensions.

James Serrin; Howard Jenkins

Journal für die reine und angewandte Mathematik (1968)

  • Volume: 229, page 170-187
  • ISSN: 0075-4102; 1435-5345/e

How to cite

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Serrin, James, and Jenkins, Howard. "The Dirichlet problem for the minimal surface equation in higher dimensions.." Journal für die reine und angewandte Mathematik 229 (1968): 170-187. <http://eudml.org/doc/150841>.

@article{Serrin1968,
author = {Serrin, James, Jenkins, Howard},
journal = {Journal für die reine und angewandte Mathematik},
keywords = {partial differential equations},
pages = {170-187},
title = {The Dirichlet problem for the minimal surface equation in higher dimensions.},
url = {http://eudml.org/doc/150841},
volume = {229},
year = {1968},
}

TY - JOUR
AU - Serrin, James
AU - Jenkins, Howard
TI - The Dirichlet problem for the minimal surface equation in higher dimensions.
JO - Journal für die reine und angewandte Mathematik
PY - 1968
VL - 229
SP - 170
EP - 187
KW - partial differential equations
UR - http://eudml.org/doc/150841
ER -

Citations in EuDML Documents

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  1. Graham H. Williams, Global regularity for solutions of the minimal surface equation with continuous boundary values
  2. Ricardo Sà Earp, Eric Toubiana, Minimal Graphs in ℍ n × ℝ and ℝ n + 1
  3. Enrico Bombieri, Régularité des hypersurfaces minimales
  4. M. Miranda, Un principio di Massimo Forte per le frontiere minimali e una sua applicazione alla risoluzione del problema al contorno per l'equazione delle superfici di area minima
  5. Ernst Kuwert, On solutions of the exterior Dirichlet problem for the minimal surface equation
  6. Gary M. Lieberman, The first initial-boundary value problem for quasilinear second order parabolic equations
  7. Enrico Giusti, Boundary value problems for non-parametric surfaces of prescribed mean curvature
  8. Mariano Giaquinta, Giuseppe Modica, Jiří Souček, Functionals with linear growth in the calculus of variations. II.
  9. Mario Miranda, Maximum principles and minimal surfaces

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