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.
SYMMETRY OF INTRINSICALLY SINGULAR SOLUTIONS OF DOUBLE PHASE PROBLEMS / Biagi, S; Esposito, F; Vecchi, E. - In: DIFFERENTIAL AND INTEGRAL EQUATIONS. - ISSN 0893-4983. - STAMPA. - 36:3-4(2023), pp. 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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