Let be a function which is analytic on and inside the circle and which satisfies for all on the circle . Prove that .
By Cauchy's inequality i managed to obtain
.
How do i proceed to prove that ? Any help/suggestion is welcome!
Let be a function which is analytic on and inside the circle and which satisfies for all on the circle . Prove that .
By Cauchy's inequality i managed to obtain
.
How do i proceed to prove that ? Any help/suggestion is welcome!