Resumen de On convex functions on c0(w1)
It is proved that no convex and Fréchet differentiable function on $c_0(\omega_1)$, whose derivative is locally uniformly continuous, attains its minimum at a unique point.
It is proved that no convex and Fréchet differentiable function on $c_0(\omega_1)$, whose derivative is locally uniformly continuous, attains its minimum at a unique point.
