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Strictly convex function

A function

f

on a convex set is strictly convex when

f (t x + (1 - t) y) < t f (x) + (1 - t) f (y)

whenever

x \neq = y

and

0 < t < 1

.

Table of contents 43 1
- Uniqueness of a minimizer of a strictly convex function Strictly convex function 27

 Ancestors (6)

 Incoming links (1)

Solution

 Synonyms (1)

Strictly convex