Newbetuts

Visualizing Euclidean Algorithm in $\mathbb{Q}(\sqrt{-7})$ and $\mathbb{Q}(\sqrt{-11})$ with Convex Geometry

Proof of the Moreau Decomposition Property of Proximal Operators

Convexity and equality in Jensen's inequality

Easy but hard question regarding concave functions!

What is the expected convex depth of a set of $m$ randomly chosen points in the unit square?

Convexifying a Concave Polygon by Reflections

Sequence of convex functions

the continuity of argmin

Strong convexity and Lipschitz

Show that if a convex $C$ has a supporting hyperplane at every point of its boundary, then it's convex

Show that $\frac{x}{1-x}\cdot\frac{y}{1-y}\cdot\frac{z}{1-z} \ge 8$.

Dual of a rational convex polyhedral cone

Are convex functions enough to determine a measure?

Proving $x^4$ is strictly convex

Convex sets as intersection of half spaces

When the inverse of bounded linear operator equal to its adjoint operator in Hilbert $(A^{-1} = A^*)$

Cancellation of addition on convex sets

New posts in convex-analysis

How equality in Fenchel-Young inequality characterizes subdifferential?

convexity of matrix "soft-max" (log trace of matrix exponential)

On the convexity of element-wise norm 1 of the inverse

Visualizing Euclidean Algorithm in $\mathbb{Q}(\sqrt{-7})$ and $\mathbb{Q}(\sqrt{-11})$ with Convex Geometry

Proof of the Moreau Decomposition Property of Proximal Operators

Convexity and equality in Jensen's inequality

Easy but hard question regarding concave functions!

What is the expected convex depth of a set of $m$ randomly chosen points in the unit square?

Convexifying a Concave Polygon by Reflections

Sequence of convex functions

the continuity of argmin

Strong convexity and Lipschitz

Show that if a convex $C$ has a supporting hyperplane at every point of its boundary, then it's convex

Show that $\frac{x}{1-x}\cdot\frac{y}{1-y}\cdot\frac{z}{1-z} \ge 8$.

Dual of a rational convex polyhedral cone

Are convex functions enough to determine a measure?

Proving $x^4$ is strictly convex

Convex sets as intersection of half spaces

When the inverse of bounded linear operator equal to its adjoint operator in Hilbert $(A^{-1} = A^*)$

Cancellation of addition on convex sets