Derives the surface Dean-Kawasaki equation from Langevin dynamics on hypersurfaces in Monge gauge, including extensions to evolving surfaces and a fluctuation-preserving finite-volume scheme.
Density fluc- tuations in weakly interacting particle systems via the Dean-Kawasaki equation
2 Pith papers cite this work, alongside 3 external citations. Polarity classification is still indexing.
2
Pith papers citing it
3
external citations · external index
representative citing papers
Conserved multiplicative noise in Dean-Kawasaki-type equations enhances front propagation speed, accelerates pattern onset, and reduces hysteresis compared to deterministic models in systems with density-dependent diffusivity, nonlocal interactions, and repulsive forces.
citing papers explorer
-
Surface Dean--Kawasaki equations
Derives the surface Dean-Kawasaki equation from Langevin dynamics on hypersurfaces in Monge gauge, including extensions to evolving surfaces and a fluctuation-preserving finite-volume scheme.