Every nonempty, compact convex set $M$ in a locally convex space has fixed point property

I need to prove that "Every nonempty, compact convex set $M$ in a locally convex space has fixed point property".

In the book the reference has been given to "Eisenack & Frenske, 1944, page 44". I am unable to find the book. Also how do I proceed? I can try proving if the problem can be divided into smaller parts as well.

Thanks for the help!

• Would you please write full address of the book? – Ali Mar 7 '16 at 12:21