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For questions involving the concept of convexity

2 votes
1 answer
187 views

When is a continuous subadditive function (0,1]-superhomogeneous

Continuous version of this Superhomogeneity of subadditive functions Let $f$ be a continuous function of $\geq 2$ real variables defined on a convex cone $\mathcal{C}$ in the upper half plane, with $f …
2 votes
1 answer
108 views

Superhomogeneity of subadditive functions

Let $f$ be a function of $\geq 2$ real variables defined on a convex cone $\mathcal{C}$ in the upper half plane, with $f(0) = 0$. Suppose $f$ is subadditive, i.e. $f(x_1+y_1, \dots, x_n+y_n) \leq f(x …
0 votes
1 answer
80 views

Planar function inequality on parallelograms

Let $f$ be a function defined on the unit square $R = [0,1]^2 \subseteq \mathbf{R}^2$ which is convex and satisfies $\frac{\partial{f}^2 }{\partial{x}\partial{y}} \leq 0$. The last condition is equiva …