List questions from minimal-surfaces

Published on 22 Dec 2016 - 18:20

88

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if $f_1(x,y) \leq f_2(x,y)$ regular surfaces show that the mean curvature $H_1 \leq H_2$

Published on 26 Dec 2016 - 20:51

167

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Volume comparison for minimal submanifolds

Published on 29 Dec 2016 - 10:54

95

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Partitioning space into "bubbles" using as low surface area as possible

Published on 15 Jan 2017 - 18:02

817

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Second variation formula for minimal surfaces

Published on 19 Jan 2017 - 9:43

391

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Explanation of a proof in Colding-Minicozzi's "A Course in Minimal Surfaces".

Published on 05 Feb 2017 - 6:43

229

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Why is a graph of a function in $\mathbb{R}^n$ satisfying the minimal surface equation actually area minimizing?

Published on 23 Feb 2017 - 10:52

264

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Link to Goldschmidt discontinuous solutions proof.

Published on 07 Mar 2017 - 6:32

669

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Prove a regular surface without umbilical points is minimal iff its shape operator is" almost an isometry"

Published on 11 Mar 2017 - 22:14

325

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Second Variation formula for minimal surfaces - a question from Colding, Minicozzi's book.

Published on 19 Mar 2017 - 14:52

1k

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Does this infinite isohedron with the surface topology of the gyroid have a name?

Published on 22 Mar 2017 - 13:33

91

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About the variation of volume for submanifolds in Jost's book

Published on 22 Feb 2023 - 5:47

66

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reference on minimal surfaces

Published on 08 Mar 2023 - 9:25

36

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Energy Function Expansion in Deform by Laplacian Coordinates

Published on 24 Feb 2026 - 3:03

96

Views

How can the boundary of a Riemannian $3$-manifold consist of minimal surfaces?

Published on 10 Mar 2023 - 4:39

List Question

What is a minimal surface of finite topology?

if $f_1(x,y) \leq f_2(x,y)$ regular surfaces show that the mean curvature $H_1 \leq H_2$

Volume comparison for minimal submanifolds

Partitioning space into "bubbles" using as low surface area as possible

Second variation formula for minimal surfaces

Explanation of a proof in Colding-Minicozzi's "A Course in Minimal Surfaces".

Why is a graph of a function in $\mathbb{R}^n$ satisfying the minimal surface equation actually area minimizing?

Link to Goldschmidt discontinuous solutions proof.

Prove a regular surface without umbilical points is minimal iff its shape operator is" almost an isometry"

Second Variation formula for minimal surfaces - a question from Colding, Minicozzi's book.

Does this infinite isohedron with the surface topology of the gyroid have a name?

About the variation of volume for submanifolds in Jost's book

reference on minimal surfaces

Energy Function Expansion in Deform by Laplacian Coordinates

How can the boundary of a Riemannian $3$-manifold consist of minimal surfaces?

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