Sampling via Stochastic Interpolants by Langevin-based Velocity and Initialization Estimation in Flow ODEs
This paper proposes a novel sampling method for unnormalized Boltzmann densities that leverages a sequence of Langevin samplers to efficiently generate intermediate samples and robustly estimate the velocity field of a probability flow ODE derived from linear stochastic interpolants, offering theoretical convergence guarantees and demonstrating effectiveness in high-dimensional multimodal distributions and Bayesian inference tasks.