作者：（德国）瑞贝尔（Hans Triebel） .. << 查看详细 |
| preface i decompositions of functions 1 introduction, heuristics, and preliminaries 2 spaces on rn: the regular case 3 spaces on rn: the general case 4 an application: the fubini property 5 spaces on domains: localization and hardy inequalities 6 spaces on domains: decompositions 7 spaces on manifolds 8 taylor expansions of distributions 9 traces on sets, related function spaces and their decompositions ii sharp inequalities 10 introduction: outline of methods and results 11 classical inequalities 12 envelopes 13 the critical case 14 the super-critical case 15 the sub-critical case 16 hardy inequalities 17 complements .iii fractal elliptic operators 18 introduction 19 spectral theory for the fractal laplacian 20 the fractal dirichlet problem 21 spectral theory on manifolds 22 isotropic fractals and related function spaces 23 isotropic fractal drums iv truncations and semi-linear equations 24 introduction 25 truncations 26 the q-operator 27 semi-linear equations; the q-method references symbols index |
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