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Impulse methods are generalized to a family of integrators for Langevinsystems with quadratic stiff potentials and arbitrary soft potentials. Uniformerror bounds (independent from stiff parameters) are obtained on integratedpositions allowing for coarse integration steps. The resulting integrators areexplicit and structure preserving (quasi-symplectic for Langevin systems).

Structure preserving Stochastic Impulse Methods for stiff Langevin systems with a uniform global error of order 1 or 1/2 on position