List questions from convex-hulls

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Prove Convex hull is Convex

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Is there a structured way to make convex functions strictly convex?

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If $S$ is an affine independent subset of $R^n$ and $x \notin$ the affine span of $S$ then $S \cup \{x\}$ is affine independent.

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Is this coordinate-free definition of convex hull correct?

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Rudin Functional Analysis Chapter 3 Problem 19

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Convex Hull of a Partial Minkowski Sum

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Affine dimension of a simplex determined by $k+1$ points

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Is there reliable polyhedra library?

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Extreme Points of a Convex Hull

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If $p \notin \text{Conv}(A)$, $q \notin \text{Conv}(A)$, $p \in \text{Conv}(A \cup \{ q \})$, $q \in Conv(A \cup \{p\})$, then $p = q$

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Expected Volume of Convex Hull of Spherical Normal Distribution

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Geometry of finitely generated convex sets

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Showing that the dual of convex cone is closure of its open space

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Problem on Invariance

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List Question

Distance from point to vertices of convex hull

Prove Convex hull is Convex

Is there a structured way to make convex functions strictly convex?

If $S$ is an affine independent subset of $R^n$ and $x \notin$ the affine span of $S$ then $S \cup \{x\}$ is affine independent.

Is this coordinate-free definition of convex hull correct?

Rudin Functional Analysis Chapter 3 Problem 19

Convex Hull of a Partial Minkowski Sum

Affine dimension of a simplex determined by $k+1$ points

Is there reliable polyhedra library?

Extreme Points of a Convex Hull

If $p \notin \text{Conv}(A)$, $q \notin \text{Conv}(A)$, $p \in \text{Conv}(A \cup \{ q \})$, $q \in Conv(A \cup \{p\})$, then $p = q$

Expected Volume of Convex Hull of Spherical Normal Distribution

Geometry of finitely generated convex sets

Showing that the dual of convex cone is closure of its open space

Problem on Invariance

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