Faster access than browser!Similarities between 3-manifold and Mostow rigidity theorem
3-manifold and Mostow rigidity theorem have 12 things in common (in Unionpedia): Annals of Mathematics, Closed manifold, Diffeomorphism, Fundamental group, Geometric group theory, Gromov norm, Homotopy, Hyperbolic space, Isomorphism, Mathematics, Teichmüller space, Volume form.
Annals of Mathematics
The Annals of Mathematics is a bimonthly mathematical journal published by Princeton University and the Institute for Advanced Study.
3-manifold and Annals of Mathematics · Annals of Mathematics and Mostow rigidity theorem ·
Closed manifold
In mathematics, a closed manifold is a type of topological space, namely a compact manifold without boundary.
3-manifold and Closed manifold · Closed manifold and Mostow rigidity theorem ·
Diffeomorphism
In mathematics, a diffeomorphism is an isomorphism of smooth manifolds.
3-manifold and Diffeomorphism · Diffeomorphism and Mostow rigidity theorem ·
Fundamental group
In the mathematical field of algebraic topology, the fundamental group is a mathematical group associated to any given pointed topological space that provides a way to determine when two paths, starting and ending at a fixed base point, can be continuously deformed into each other.
3-manifold and Fundamental group · Fundamental group and Mostow rigidity theorem ·
Geometric group theory
Geometric group theory is an area in mathematics devoted to the study of finitely generated groups via exploring the connections between algebraic properties of such groups and topological and geometric properties of spaces on which these groups act (that is, when the groups in question are realized as geometric symmetries or continuous transformations of some spaces).
3-manifold and Geometric group theory · Geometric group theory and Mostow rigidity theorem ·
Gromov norm
In mathematics, the Gromov norm (or simplicial volume) of a compact oriented n-manifold is a norm on the homology (with real coefficients) given by minimizing the sum of the absolute values of the coefficients over all singular chains representing a cycle.
3-manifold and Gromov norm · Gromov norm and Mostow rigidity theorem ·
Homotopy
In topology, two continuous functions from one topological space to another are called homotopic (from Greek ὁμός homós "same, similar" and τόπος tópos "place") if one can be "continuously deformed" into the other, such a deformation being called a homotopy between the two functions.
3-manifold and Homotopy · Homotopy and Mostow rigidity theorem ·
Hyperbolic space
In mathematics, hyperbolic space is a homogeneous space that has a constant negative curvature, where in this case the curvature is the sectional curvature.
3-manifold and Hyperbolic space · Hyperbolic space and Mostow rigidity theorem ·
Isomorphism
In mathematics, an isomorphism (from the Ancient Greek: ἴσος isos "equal", and μορφή morphe "form" or "shape") is a homomorphism or morphism (i.e. a mathematical mapping) that can be reversed by an inverse morphism.
3-manifold and Isomorphism · Isomorphism and Mostow rigidity theorem ·
Mathematics
Mathematics (from Greek μάθημα máthēma, "knowledge, study, learning") is the study of such topics as quantity, structure, space, and change.
3-manifold and Mathematics · Mathematics and Mostow rigidity theorem ·
Teichmüller space
In mathematics, the Teichmüller space T(S) of a (real) topological (or differential) surface S, is a space that parametrizes complex structures on S up to the action of homeomorphisms that are isotopic to the identity homeomorphism.
3-manifold and Teichmüller space · Mostow rigidity theorem and Teichmüller space ·
Volume form
In mathematics, a volume form on a differentiable manifold is a top-dimensional form (i.e., a differential form of top degree).
3-manifold and Volume form · Mostow rigidity theorem and Volume form ·
The list above answers the following questions
- What 3-manifold and Mostow rigidity theorem have in common
- What are the similarities between 3-manifold and Mostow rigidity theorem
3-manifold and Mostow rigidity theorem Comparison
3-manifold has 185 relations, while Mostow rigidity theorem has 29. As they have in common 12, the Jaccard index is 5.61% = 12 / (185 + 29).
References
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