Higher integrability of determinants and weak convergence in L1.

Stefan Müller

Journal für die reine und angewandte Mathematik (1990)

  • Volume: 412, page 20-34
  • ISSN: 0075-4102; 1435-5345/e

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Müller, Stefan. "Higher integrability of determinants and weak convergence in L1.." Journal für die reine und angewandte Mathematik 412 (1990): 20-34. <http://eudml.org/doc/153276>.

@article{Müller1990,
author = {Müller, Stefan},
journal = {Journal für die reine und angewandte Mathematik},
keywords = {weak convergence; higher integrability property; Jacobian; quasiregular mappings; “reverse-Hölder” type inequality; isoperimetric inequality; maximal functions},
pages = {20-34},
title = {Higher integrability of determinants and weak convergence in L1.},
url = {http://eudml.org/doc/153276},
volume = {412},
year = {1990},
}

TY - JOUR
AU - Müller, Stefan
TI - Higher integrability of determinants and weak convergence in L1.
JO - Journal für die reine und angewandte Mathematik
PY - 1990
VL - 412
SP - 20
EP - 34
KW - weak convergence; higher integrability property; Jacobian; quasiregular mappings; “reverse-Hölder” type inequality; isoperimetric inequality; maximal functions
UR - http://eudml.org/doc/153276
ER -

Citations in EuDML Documents

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  1. O. Martio, Lebesgue measure and mappings of the Sobolev class W 1 , n
  2. Flavia Giannetti, Anna Verde, Variational integrals for elliptic complexes
  3. J. Sivaloganathan, Singular minimisers in the calculus of variations : a degenerate form of cavitation
  4. L. Greco, T. Iwaniec, New inequalities for the jacobian
  5. S. Müller, Tang Qi, B. S. Yan, On a new class of elastic deformations not allowing for cavitation
  6. Dong Ye, Prescription de la forme volume
  7. Xiaodong Yan, Jonathan Bevan, Minimizers with topological singularities in two dimensional elasticity
  8. Martin Kružík, On convergence of gradient-dependent integrands
  9. Jonathan Bevan, Xiaodong Yan, Minimizers with topological singularities in two dimensional elasticity
  10. Martin Kružík, Quasiconvexity at the boundary and concentration effects generated by gradients

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