The Egoroff Theorem for Operator-Valued Measures in Locally Convex   Spaces
  The Egoroff theorem for measurable $\bold X$-valued functions and operator-valued measures $\bold m: \Sigma \to L(\bold X, \bold Y)$, where $\Sigma$ is a $\sigma$-algebra of subsets of $T \neq \emptyset$ and $\bold X$, $\bold Y$ are both locally convex spaces, is proved. The measure is supposed to be atomic and the convergence of functions is net. 
J\'an Halu\v{s}ka and Ondrej Hutn\'ik
math.FA