|
|
|
|
| LEADER |
03513cam a2200505 4500 |
| 001 |
PPN161655645 |
| 003 |
http://www.sudoc.fr/161655645 |
| 005 |
20190627114300.0 |
| 010 |
|
|
|a 978-1-10-702064-1
|b rel.
|
| 010 |
|
|
|a 1-10-702064-6
|b rel.
|
| 020 |
|
|
|a US
|b 2011051365
|
| 035 |
|
|
|a (OCoLC)800930204
|
| 073 |
|
1 |
|a 9781107020641
|
| 100 |
|
|
|a 20120612d2012 k y0frey0103 ba
|
| 101 |
0 |
|
|a eng
|
| 102 |
|
|
|a GB
|a US
|
| 105 |
|
|
|a y a 001yy
|
| 106 |
|
|
|a r
|
| 200 |
1 |
|
|a Geometric analysis
|b Texte imprimé
|f Peter Li,...
|
| 210 |
|
|
|a Cambridge
|a New York
|c Cambridge University Press
|d 2012
|
| 215 |
|
|
|a 1 vol. (X-406 p.)
|d 24 cm
|
| 225 |
2 |
|
|a Cambridge studies in advanced mathematics
|v 134
|
| 300 |
|
|
|a Informations complémentaires sur la publication à l'adresse
|u http://www.cambridge.org/9781107020641
|
| 320 |
|
|
|a Bibliogr. p. 399-403. Index
|
| 359 |
2 |
|
|b Machine generated contents note: Introduction
|b 1. First and second variational formulas for area
|b 2. Volume comparison theorem
|b 3. Bochner-Weitzenböck formulas
|b 4. Laplacian comparison theorem
|b 5. Poincare; inequality and the first eigenvalue
|b 6. Gradient estimate and Harnack inequality
|b 7. Mean value inequality
|b 8. Reilly's formula and applications
|b 9. Isoperimetric inequalities and Sobolev inequalities
|b 10. The heat equation
|b 1. Properties and estimates of the heat kernel
|b 12. Gradient estimate and Harnack inequality for the heat equation
|b 13. Upper and lower bounds for the heat kernel
|b 14. Sobolev inequality, Poincare; inequality and parabolic mean value inequality
|b 15. Uniqueness and maximum principle for the heat equation
|b 16. Large time behavior of the heat kernel
|b 17. Green's function
|b 18. Measured Neumann-Poincare; inequality and measured Sobolev inequality
|b 19. Parabolic Harnack inequality and regularity theory
|b 20. Parabolicity
|b 21. Harmonic functions and ends; 22. Manifolds with positive spectrum
|b 23. Manifolds with Ricci curvature bounded from below
|b 24. Manifolds with finite volume
|b 25. Stability of minimal hypersurfaces in a 3-manifold
|b 26. Stability of minimal hypersurfaces in a higher dimensional manifold
|b 27. Linear growth harmonic functions
|b 28. Polynomial growth harmonic functions
|b 29. Lq harmonic functions
|b 30. Mean value constant, Liouville property, and minimal submanifolds
|b 31. Massive sets
|b 32. The structure of harmonic maps into a Cartan-Hadamard manifold
|b Appendix A. Computation of warped product metrics
|b Appendix B. Polynomial growth harmonic functions on Euclidean space
|
| 410 |
|
| |
|0 013610082
|t Cambridge studies in advanced mathematics
|x 0950-6330
|v 134
|
| 452 |
|
| |
|0 188190775
|t Geometric analysis
|f Peter Li,...
|c Cambridge
|n Cambridge University Press
|d 2012, cop. 2012
|y 978-1-13-941794-5
|
| 606 |
|
|
|3 PPN02739087X
|a Analyse globale (mathématiques)
|2 rameau
|
| 606 |
|
|
|3 PPN027225402
|a Équations aux dérivées partielles
|2 rameau
|
| 606 |
|
|
|3 PPN027569918
|a Géométrie différentielle
|2 rameau
|
| 610 |
0 |
|
|a Analyse géométrique
|
| 676 |
|
|
|a 515/.1
|v 23
|
| 680 |
|
|
|a QA360
|b .L53 2012
|
| 686 |
|
|
|a 58Jxx
|c 2010
|2 msc
|
| 686 |
|
|
|a 53Cxx
|c 2010
|2 msc
|
| 700 |
|
1 |
|3 PPN149176740
|a Li
|b Peter
|f 1952-....
|4 070
|
| 801 |
|
3 |
|a FR
|b Abes
|c 20171021
|g AFNOR
|
| 801 |
|
0 |
|b DLC
|g AACR2
|
| 801 |
|
2 |
|b UKMGB
|g AACR2
|
| 915 |
|
|
|5 441092208:639610544
|b 20881
|
| 930 |
|
|
|5 441092208:639610544
|b 441092208
|a ERC/53C379
|j u
|
| 979 |
|
|
|a CCFA
|
| 991 |
|
|
|5 441092208:639610544
|a exemplaire créé automatiquement par l'ABES
|
| 997 |
|
|
|a CCFA
|b 20881
|d CMB
|e BAP
|s d
|c ERC/53C379
|
| 998 |
|
|
|a 849954
|
Nantilus
