TITLE: A book on Banach Manifold for a Dynamicist 
QUESTION [7 upvotes]: Hi all, 
Could you give me a suggestion of suitable book about Banach Manifolds for someone that have background in functional analysis at the level of Conway's book and Do Carmo's book on Riemannian Geometry ?
To help the indication the problems I am facing in my research are for example, what are the usual conditions required to a Banach manifold to be metrizable. Is there a standard way to construct a metric on $C^r(M,M)$, where $M$ is a two-dimensional manifold ?

REPLY [3 votes]: The first textbook I thought is: Palais, The Foundations of Global Non-linear Analysis, Benjamin-Cummings, 1968.
There is also: Marsden, Applications of Global Analysis in Mathematical Physics, Publish or Perish, 1974.
Finally you could look here at Graff's review of ``The Metric theory of Banach Manifolds'' by Ethan Atkin, for many other references.