For general p>1, discrete gradient flows of a particle-based energy on the L^p-Wasserstein space converge to continuum gradient flows, covering doubly nonlinear diffusion in one dimension.
Boun dary value problems for partial differential equations and applications, 81–98, RMA Res
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Convergence of a particle method for gradient flows on the $L^p$-Wasserstein space
For general p>1, discrete gradient flows of a particle-based energy on the L^p-Wasserstein space converge to continuum gradient flows, covering doubly nonlinear diffusion in one dimension.