Lehrstuhl für Partial Differential Equations

Existence and Stability Results for Nonlinear and Doubly Nonlinear Evolutionary Problems (2020) Schätzler L Thesis Partial Differential Equations - The obstacle problem for singular doubly nonlinear equations of porous medium type, by Leah Schätzler, communicated on 14 February 2020. (2020) Schätzler L Journal article Harnack inequality for parabolic quasi minimizers on metric spaces (2020) Herán A Journal article The obstacle problem for degenerate doubly nonlinear equations of porous medium type (2020) Schätzler L Journal article Harnack inequality for parabolic quasi minimizers on metric spaces (2020) Herán A Journal article, Original article Modified Spherical Harmonics in Several Dimensions (2019) Leutwiler H Journal article Existence for singular doubly nonlinear systems of porous medium type with time dependent boundary values (2019) Schätzler L Journal article, Original article Existence for evolutionary Neumann problems with linear growth by stability results (2019) Schätzler L Journal article, Original article Existence of variational solutions for time dependent integrands via minimizing movements (2017) Schätzler L Journal article, Original article Removable singularities for p-harmonic maps: the subquadratic case (2005) Gastel A, Grotowski JF, Kronz M Journal article