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The Ricci Flow: Techniques and Applications: Part II: Analytic Aspects
About this Title
Bennett Chow, East China Normal University, Shanghai, People’s Republic of China, Sun-Chin Chu, National Chung Cheng University, Chia-Yi, Taiwan, David Glickenstein, University of Arizona, Tucson, AZ, Christine Guenther, Pacific University, Forest Grove, OR, James Isenberg, University of Oregon, Eugene, OR, Tom Ivey, College of Charleston, Charleston, SC, Dan Knopf, University of Texas, Austin, Austin, TX, Peng Lu, University of Oregon, Eugene, OR, Feng Luo, Rutgers University, Piscataway, NJ and Lei Ni, University of California, San Diego, La Jolla, CA
Publication: Mathematical Surveys and Monographs
Publication Year:
2008; Volume 144
ISBNs: 978-0-8218-4429-8 (print); 978-1-4704-1371-2 (online)
DOI: https://doi.org/10.1090/surv/144
MathSciNet review: MR2365237
MSC: Primary 53C44; Secondary 35K55, 53C21
Table of Contents
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Front/Back Matter
Chapters
- 10. Weak maximum principles for scalars, tensors, and systems
- 11. Closed manifolds with positive curvature
- 12. Weak and strong maximum principles on noncompact manifolds
- 13. Qualitative behavior of classes of solutions
- 14. Local derivative of curvature estimates
- 15. Differential Harnack estimates of LYH-type
- 16. Perelman’s differential Harnack estimate