Partial differential equations with non-Euclidean geometries
The author shows applications of the extension of the Calderon-Zygmund theory for singular integrals in the context of homogeneous spaces to linear partial differential operators of second order such as the heat operator, and the Laplace operator with drift, and the Oseen operator. In particular, the author produces Muckenhoupt weights and weighted \(L^p\)-inequalities for the second order derivatives of the solutions of the corresponding equations.
scientific article; zbMATH DE number 5359514