List questions from convex-geometry

Published on 25 Mar 2026 - 9:50

44

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Normal cone to minimizing set at boundary

Published on 09 Sep 2019 - 23:27

43

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Deformations of Polyhedra Preserving Face-Lattice and Dihedral Angles

Published on 11 Sep 2019 - 15:56

26

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$d$-dimensional convex set in $\Bbb{R}^n$

Published on 13 Sep 2019 - 3:07

119

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how can i generate boundary in 2d space from sum of finite vectors.

Published on 14 Sep 2019 - 16:49

768

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Closure of a cone

Published on 25 Mar 2026 - 1:36

657

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Reference: Calabi-Yau toric varieties

Published on 25 Mar 2026 - 16:06

199

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Convexity of "perturbed" convex function

Published on 17 Sep 2019 - 9:53

90

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Compact convex set representation $K = \operatorname{cl} \operatorname{conv} \operatorname{exp} K$

Published on 25 Mar 2026 - 9:50

1.3k

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Dual of a polyhedral cone

Published on 25 Mar 2026 - 1:41

137

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Reference request in convex analysis: algebraic closure vs closure of convex set in finite dimension

Published on 20 Sep 2019 - 22:41

148

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Convex hull of 4-dimensional points is a 3 dimensional object?

Published on 25 Mar 2026 - 9:53

53

Views

Convex set to convex function and vice versa

Published on 24 Sep 2019 - 8:42

210

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Is the barycenter of a convex curve in $\mathbb R^2$ Lipschitz with respect to the Hausdorff distance?

Published on 25 Mar 2026 - 17:41

206

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Let $f_1$,$f_2$ be two convex functions on $R^n$. Show $\max[f_1(x),f_2(x)]$ is a convex function as well

Published on 26 Sep 2019 - 3:59

List Question

How to know whether a polyhedron fits within another?

Normal cone to minimizing set at boundary

Deformations of Polyhedra Preserving Face-Lattice and Dihedral Angles

$d$-dimensional convex set in $\Bbb{R}^n$

how can i generate boundary in 2d space from sum of finite vectors.

Closure of a cone

Reference: Calabi-Yau toric varieties

Convexity of "perturbed" convex function

Compact convex set representation $K = \operatorname{cl} \operatorname{conv} \operatorname{exp} K$

Dual of a polyhedral cone

Reference request in convex analysis: algebraic closure vs closure of convex set in finite dimension

Convex hull of 4-dimensional points is a 3 dimensional object?

Convex set to convex function and vice versa

Is the barycenter of a convex curve in $\mathbb R^2$ Lipschitz with respect to the Hausdorff distance?

Let $f_1$,$f_2$ be two convex functions on $R^n$. Show $\max[f_1(x),f_2(x)]$ is a convex function as well

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