Abstract
In this paper, we derive some local a priori estimates for the Ricci flow. This gives rise to some strong uniqueness theorems. As a corollary, let g(t) be a smooth complete solution to the Ricci flow on ℝ3, with the canonical Euclidean metric E as initial data, then g(t) is trivial, i.e. g(t) ≡ E. © 2009 Applied Probability Trust.
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CITATION STYLE
APA
Chen, B. L. (2009). Strong uniqueness of thericci flow. Journal of Differential Geometry, 82(2), 363–382. https://doi.org/10.4310/jdg/1246888488
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