List questions from curvature

Published on 26 Mar 2026 - 6:04

81

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$z=f(x,y)$, then for its mean curvature $2H = \left( \nabla \cdot \left( \frac{\nabla f}{1 + \nabla^2 f} \right) \right) ^2$

Published on 18 May 2021 - 14:07

147

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Closed intersecting geodesics on surface of genus two

Published on 30 Mar 2026 - 10:24

74

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Finding the geodesic curvature

Published on 30 Mar 2026 - 10:18

115

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Rigidity for convex surfaces in elliptic/hyperbolic space

Published on 26 Mar 2026 - 6:03

303

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Curvature of locally conformally-flat manifolds and pull-back metrics.

Published on 27 Mar 2026 - 3:43

180

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Complexified tangent space in Complex geometry

Published on 27 Mar 2026 - 14:57

1k

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Ricci curvature on Product manifold

Published on 24 May 2021 - 13:01

560

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Measuring the sum of angles in a triangle on different curvatures

Published on 25 May 2021 - 7:18

89

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Does there exist a type of surface such that it has a constant (non-zero) gradient of gaussian curvature?

Published on 26 May 2021 - 12:33

97

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What does a flat disk in $\mathbb H^3$ look like?

Published on 27 May 2021 - 19:39

55

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If two disks of different radii are homothetic, is the metric flat?

Published on 23 Feb 2026 - 2:42

187

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How to geometrically interpret a constant Normal Curvature on a surface?

Published on 28 May 2021 - 13:02

296

Views

Issue in my proof that the limit of circles through three points on a curve is the osculating circle

Published on 25 Mar 2026 - 11:06

1.3k

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Normal curvature of sphere

Published on 27 Mar 2026 - 15:06

List Question

Question regarding the quadratic curvature tensor

$z=f(x,y)$, then for its mean curvature $2H = \left( \nabla \cdot \left( \frac{\nabla f}{1 + \nabla^2 f} \right) \right) ^2$

Closed intersecting geodesics on surface of genus two

Finding the geodesic curvature

Rigidity for convex surfaces in elliptic/hyperbolic space

Curvature of locally conformally-flat manifolds and pull-back metrics.

Complexified tangent space in Complex geometry

Ricci curvature on Product manifold

Measuring the sum of angles in a triangle on different curvatures

Does there exist a type of surface such that it has a constant (non-zero) gradient of gaussian curvature?

What does a flat disk in $\mathbb H^3$ look like?

If two disks of different radii are homothetic, is the metric flat?

How to geometrically interpret a constant Normal Curvature on a surface?

Issue in my proof that the limit of circles through three points on a curve is the osculating circle

Normal curvature of sphere

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