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Provable Non-Acceleration of Standard Strang Splittings of Kinetic Langevin Dynamics
The OBABO and BAOAB schemes and the other standard Strang splittings of kinetic (underdamped) Langevin dynamics are widely used Markov chain Monte Carlo algorithms. Under a suitable friction scaling, the underlying diffusion relaxes on a ballistic time scale, suggesting that these discretizations, suitably tuned, sample targets with condition number $κ$ in $O(\sqrtκ)$ iterations. We prove that no fixed choice of step size and friction, based only on the curvature bounds and the dimension, achieves this acceleration: total variation mixing time lower bounds for OBABO show that ballistic cold-st
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Evidence & attribution
- arXiv · AI, language, vision and robotics · 2026-08-26T01:27:39.000Z
First collected: 2026-09-21T09:42:05.193Z. This is not the publication date.