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  2. John M. Lee - Wikipedia

    en.wikipedia.org/wiki/John_M._Lee

    Lee's research has focused on the Yamabe problem, geometry of and analysis on CR manifolds, and differential geometry questions of general relativity (such as the constraint equations in the initial value problem of Einstein equations and existence of Einstein metrics on manifolds).

  3. Topological manifold - Wikipedia

    en.wikipedia.org/wiki/Topological_manifold

    It is common to place additional requirements on topological manifolds. In particular, many authors define them to be paracompact [3] or second-countable. [2] In the remainder of this article a manifold will mean a topological manifold. An n-manifold will mean a topological manifold such that every point has a neighborhood homeomorphic to R n.

  4. Differential topology - Wikipedia

    en.wikipedia.org/wiki/Differential_topology

    In mathematics, differential topology is the field dealing with the topological properties and smooth properties [a] of smooth manifolds.In this sense differential topology is distinct from the closely related field of differential geometry, which concerns the geometric properties of smooth manifolds, including notions of size, distance, and rigid shape.

  5. Local diffeomorphism - Wikipedia

    en.wikipedia.org/wiki/Local_diffeomorphism

    A map is a local diffeomorphism if and only if it is a smooth immersion (smooth local embedding) and an open map.. The inverse function theorem implies that a smooth map : is a local diffeomorphism if and only if the derivative: is a linear isomorphism for all points .

  6. Collar neighbourhood - Wikipedia

    en.wikipedia.org/wiki/Collar_neighbourhood

    In topology, a branch of mathematics, a collar neighbourhood of a manifold with boundary is a neighbourhood of its boundary that has the same structure as [,).. Formally if is a differentiable manifold with boundary, is a collar neighbourhood of whenever there is a diffeomorphism: [,) such that for every , (,) =.

  7. AOL Mail - AOL Help

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    Get answers to your AOL Mail, login, Desktop Gold, AOL app, password and subscription questions. Find the support options to contact customer care by email, chat, or phone number.

  8. Congruence (manifolds) - Wikipedia

    en.wikipedia.org/wiki/Congruence_(manifolds)

    Lee, John M. (2003). Introduction to smooth manifolds. New York: Springer. ISBN 0-387-95448-1. A textbook on manifold theory. See also the same author's textbooks on topological manifolds (a lower level of structure) and Riemannian geometry (a higher level of structure).

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