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New Course
Concept
Hamilton's Ricci Flow
Hamilton's Ricci Flow
is a process that deforms the
metric of a Riemannian manifold
in a way that systematically 'smooths out' the geometry, often towards a more
uniform shape
. This
geometric evolution equation
, initially formulated to address the
Poincaré Conjecture
, adjusts the
Ricci curvature
over time and has found applications in various fields of
geometric analysis
and topology.
Relevant Fields:
Differential Geometry 71%
Fundamentals of Mathematics 29%
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