We prove the existence of a solution to the obstacle problem for a convection-diffusion parabolic equation whose principal part is of p-Laplacian type, with p in the subcritical range 1,2NN+2 and with lower order terms. The operator is not coercive and the obstacle function is time dependent and irregular.

Noncoercive parabolic obstacle problems in the subcritical case / Farroni, F.; Greco, L.; Moscariello, G.; Zecca, G.. - In: JOURNAL OF EVOLUTION EQUATIONS. - ISSN 1424-3199. - 25:2(2025). [10.1007/s00028-025-01081-x]

Noncoercive parabolic obstacle problems in the subcritical case

Farroni F.;Greco L.
;
Moscariello G.;Zecca G.
2025

Abstract

We prove the existence of a solution to the obstacle problem for a convection-diffusion parabolic equation whose principal part is of p-Laplacian type, with p in the subcritical range 1,2NN+2 and with lower order terms. The operator is not coercive and the obstacle function is time dependent and irregular.
2025
Noncoercive parabolic obstacle problems in the subcritical case / Farroni, F.; Greco, L.; Moscariello, G.; Zecca, G.. - In: JOURNAL OF EVOLUTION EQUATIONS. - ISSN 1424-3199. - 25:2(2025). [10.1007/s00028-025-01081-x]
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11588/1004161
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