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Huisken's monotonicity formula is a key result in the study of geometric analysis, particularly in the context of the Ricci flow and mean curvature flow. It describes a property of the area of certain geometric objects as they evolve under a flow. This formula is particularly significant in the understanding of the behavior of these flows and the singularities that may arise within them.

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  1. Differential geometry
  2. Mathematical physics
  3. Applied mathematics
  4. Fields of mathematics
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