Title: Weak Convergence Approach to a Parabolic Equation with Large Random Potential. Abstract: Solutions to partial differential equations with highly oscillatory, large random potential have been shown to converge either to homogenized, deterministic limits or to stochastic limits depending on the statistical properties of the potential. We obtain the convergence rate in the homogenization setting. The derivations are based on a Feynman-Kac representation, an invariance principle for Brownian motion in random scenery, and a quantitative version of martingale CLT. Joint work with Guillaume Bal.