## Progress in Partial Differential Equations: Calculus of Variations, ApplicationsA collection of the papers given at the First European Conference on Elliptic and Parabolic Problems, held in Pont-a-Mousson, June, 1991. The subjects addressed include calculus of variations, free boundary problems, homogenization, modelling and numerical analysis. |

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### Contents

LE Fraenkel | 13 |

Giaquinta G Modica and J Souček | 27 |

R Hardt | 48 |

Copyright | |

5 other sections not shown

### Common terms and phrases

analysis appear Appl apply approximation assume assumption boundary conditions bounded closed compact cone consider constant continuous convergence convex corresponding defined definition denote depends derivative differential equations direction discrete domain elliptic energy equal equations estimate example exists extend fact field Finally finite fixed fluid formulation function given gives hand harmonic maps Hence holds homogeneous implies inequality initial integral introduce Lemma limit linear lines magnetic material Math Mathematics matrix measure method minimizing models Moreover nonlinear norm normal Numerical obtain operator partial periodic phase positive problem proof properties prove refer regularity Remark respect satisfies sequence singular smooth solution space step structure Suppose symmetric taking term Theorem theory topology transition two-scale unique University variational weak weakly zero