The inverse and implicit function theorems for smooth functions on open
sets in Euclidean spaces \R^n are the foundations on which differential
topology is built. The real analytic versions of the theorems have
analogues over p-adic fields as well. In this talk I will give a proof
of analytic version of the theorems which works uniformly for the p-adic
cases as well as the real or complex cases. I will also indicate some
interesting applications of the theorems
