
We prove existence of strong traces at $t=0$ for quasi-solutions to (multidimensional) degenerate parabolic equations with no non-degeneracy conditions. In order to solve the problem, we combine the blow up method and a strong precompactness result for quasi-solutions to degenerate parabolic equations with the induction argument with respect to the space dimension.
degenerate parabolic equations ; strong traces ; kinetic formulation, Mathematics - Analysis of PDEs, defect measures, kinetic formulation, degenerate parabolic equations, FOS: Mathematics, degenerate parabolic equations ; strong traces ; defect measures, 101002 Analysis, strong traces, Primary 35K65, 35D99, Secondary 42B37, 76S99, Analysis of PDEs (math.AP)
degenerate parabolic equations ; strong traces ; kinetic formulation, Mathematics - Analysis of PDEs, defect measures, kinetic formulation, degenerate parabolic equations, FOS: Mathematics, degenerate parabolic equations ; strong traces ; defect measures, 101002 Analysis, strong traces, Primary 35K65, 35D99, Secondary 42B37, 76S99, Analysis of PDEs (math.AP)
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