List questions from smooth-manifolds

Published on 07 Sep 2014 - 5:38

263

Views

Taylor development on manifolds and Manifolds of differentiable Mappings?

Published on 02 Apr 2026 - 10:00

718

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Using the Lyapunov-Perron method to find the local stable/unstable manifolds

Published on 03 Apr 2026 - 12:38

318

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Is a stretched out torus still a $C^\infty$ manifold?

Published on 25 Mar 2026 - 9:37

1.9k

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The Uniqueness Part of the Smooth-Manifold-Chart-Lemma in John M. Lee's Introduction to Smooth Manifolds.

Published on 12 Sep 2014 - 7:03

464

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Prob. 10 of Chapter 8 of Milnor's Topology From a Differentiable Viewpoint. (Tangent Bundle is a Smooth Manifold.)

Published on 02 Apr 2026 - 11:41

473

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Notion of a distribution as acting on tangent spaces

Published on 28 Mar 2026 - 22:36

99

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Given points $x,y$, and tangent vectors $v,w$, is there a diffeomorphism $x\mapsto y$ and $v\mapsto w$?

Published on 02 Apr 2026 - 11:39

231

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Is this a valid way to show $\chi(SL_n(\mathbb{R}))=0$?

Published on 27 Mar 2026 - 16:22

166

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If $f$ is an immersion and $g$ is a submersion, then is $g \circ f $ a local diffeomorphism?

Published on 24 Sep 2014 - 15:19

203

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Compute $f_*:T_p\mathbb{R}^m\to T_{f(p)}\mathbb{R}^n$.

Published on 25 Sep 2014 - 8:52

1k

Views

Proof that a map from an orientable surface to a non-orientable surface has even degree.

Published on 25 Mar 2026 - 16:00

54

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Geometric Interpretation of QFT Scattering Integrals

Published on 28 Sep 2014 - 22:18

291

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Calculate Brieskorn Manifold?

Published on 02 Apr 2026 - 13:22

1.5k

Views

On local isometry of mappings

Published on 01 Apr 2026 - 19:23

List Question

A doubt about line integral as a manifold.

Taylor development on manifolds and Manifolds of differentiable Mappings?

Using the Lyapunov-Perron method to find the local stable/unstable manifolds

Is a stretched out torus still a $C^\infty$ manifold?

The Uniqueness Part of the Smooth-Manifold-Chart-Lemma in John M. Lee's Introduction to Smooth Manifolds.

Prob. 10 of Chapter 8 of Milnor's Topology From a Differentiable Viewpoint. (Tangent Bundle is a Smooth Manifold.)

Notion of a distribution as acting on tangent spaces

Given points $x,y$, and tangent vectors $v,w$, is there a diffeomorphism $x\mapsto y$ and $v\mapsto w$?

Is this a valid way to show $\chi(SL_n(\mathbb{R}))=0$?

If $f$ is an immersion and $g$ is a submersion, then is $g \circ f $ a local diffeomorphism?

Compute $f_*:T_p\mathbb{R}^m\to T_{f(p)}\mathbb{R}^n$.

Proof that a map from an orientable surface to a non-orientable surface has even degree.

Geometric Interpretation of QFT Scattering Integrals

Calculate Brieskorn Manifold?

On local isometry of mappings

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