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Book Categories |
Preface | ||
Introduction | 1 | |
1 | [Gamma]-convergence by numbers | 19 |
2 | Integral problems | 40 |
3 | Some homogenization problems | 63 |
4 | From discrete systems to integral functionals | 76 |
5 | Segmentation problems | 85 |
6 | Phase-transition problems | 102 |
7 | Free-discontinuity problems | 114 |
8 | Approximation of free-discontinuity problems | 121 |
9 | More homogenization problems | 132 |
10 | Interaction between elliptic problems and partition problems | 139 |
11 | Discrete systems and free-discontinuity problems | 150 |
12 | Some comments on vectorial problems | 161 |
13 | Dirichlet problems in perforated domains | 171 |
14 | Dimension-reduction problems | 182 |
15 | The 'slicing' method | 187 |
16 | An introduction to the localization method of [Gamma]-convergence | 194 |
App. A: Some quick recalls | 197 | |
App. B | Characterization of [Gamma]-convergence for 1D integral problems | 203 |
List of symbols | 207 | |
References | 209 | |
Index | 217 |
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Add Gamma-Convergence for Beginners, This book is a compelling handbook in this important topic in the field of Applied Mathematics. Written by a leading expert in the field, it provides a brief and simple introduction to this subject, based on the treatment of a series of fundamental proble, Gamma-Convergence for Beginners to the inventory that you are selling on WonderClubX
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Add Gamma-Convergence for Beginners, This book is a compelling handbook in this important topic in the field of Applied Mathematics. Written by a leading expert in the field, it provides a brief and simple introduction to this subject, based on the treatment of a series of fundamental proble, Gamma-Convergence for Beginners to your collection on WonderClub |