Published: Optimal stability estimates and a new uniqueness result for advection-diffusion equations
The paper with Víctor Navarro-Fernández and Christian Seis on Optimal stability estimates and a new uniqueness result for advection-diffusion equations got published at Pure and Applied Analysis. We present two main contributions. First, we provide optimal stability estimates for advection-diffusion equations in a setting in which the velocity field is Sobolev regular in the spatial variable. This estimate is formulated with the help of Kantorovich–Rubinstein distances with logarithmic cost functions.
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