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  2. Mean curvature flow - Wikipedia

    en.wikipedia.org/wiki/Mean_curvature_flow

    Every smooth convex surface collapses to a point under the mean-curvature flow, without other singularities, and converges to the shape of a sphere as it does so. For surfaces of dimension two or more this is a theorem of Gerhard Huisken ; [ 5 ] for the one-dimensional curve-shortening flow it is the Gage–Hamilton–Grayson theorem.

  3. John M. Lee - Wikipedia

    en.wikipedia.org/wiki/John_M._Lee

    Introduction to Smooth Manifolds. Graduate Texts in Mathematics. Vol. 218 (Second ed.). New York London: Springer-Verlag. ISBN 978-1-4419-9981-8. OCLC 808682771. Introduction to Smooth Manifolds, Springer-Verlag, Graduate Texts in Mathematics, 2002, 2nd edition 2012 [6] Fredholm Operators and Einstein Metrics on Conformally Compact Manifolds.

  4. Manifold - Wikipedia

    en.wikipedia.org/wiki/Manifold

    It is known that for manifolds of dimension 4 and higher, no program exists that can decide whether two manifolds are diffeomorphic. Smooth manifolds have a rich set of invariants, coming from point-set topology, classic algebraic topology, and geometric topology.

  5. Fundamental vector field - Wikipedia

    en.wikipedia.org/wiki/Fundamental_vector_field

    Important to applications in mathematics and physics [1] is the notion of a flow on a manifold. In particular, if is a smooth manifold and is a smooth vector field, one is interested in finding integral curves to .

  6. Smooth structure - Wikipedia

    en.wikipedia.org/wiki/Smooth_structure

    This atlas contains every chart that is compatible with the smooth structure. There is a natural one-to-one correspondence between smooth structures and maximal smooth atlases. Thus, we may regard a smooth structure as a maximal smooth atlas and vice versa. In general, computations with the maximal atlas of a manifold are rather unwieldy.

  7. Contact geometry - Wikipedia

    en.wikipedia.org/wiki/Contact_geometry

    Conversely, given any contact manifold M, the product M×R has a natural structure of a symplectic manifold. If α is a contact form on M, then ω = d(e t α) is a symplectic form on M×R, where t denotes the variable in the R-direction. This new manifold is called the symplectization (sometimes symplectification in the literature) of the ...

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