We continue the study of positive singular solutions of PDEs arising from double phase functionals started in [6]. In particular, we consider the case p < q < 2, and we relax the assumption on the capacity of the singular set using an intrinsic notion of capacity.
Biagi, S., Esposito, F., Vecchi, E. (2023). SYMMETRY OF INTRINSICALLY SINGULAR SOLUTIONS OF DOUBLE PHASE PROBLEMS. DIFFERENTIAL AND INTEGRAL EQUATIONS, 36(3-4), 229-246 [10.57262/die036-0304-229].
SYMMETRY OF INTRINSICALLY SINGULAR SOLUTIONS OF DOUBLE PHASE PROBLEMS
Vecchi, E
2023
Abstract
We continue the study of positive singular solutions of PDEs arising from double phase functionals started in [6]. In particular, we consider the case p < q < 2, and we relax the assumption on the capacity of the singular set using an intrinsic notion of capacity.File in questo prodotto:
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