In this paper we study the existence and regularity of solutions to some nonlinear boundary value problems with non coercive drift. The model problem is {-div(A(x)∇u|∇u|p-2)=E(x)∇u|∇u|p-2+f(x),inΩ;u=0,on∂Ω;where p> 1 , Ω is an open bounded subset of RN, A(x) is an elliptic matrix with measurable and bounded entries,E∈(LN(Ω))N and f∈ Lm(Ω) with 1
Calderon–Zygmund–Stampacchia theory for infinite energy solutions of nonlinear elliptic equations with singular drift / Boccardo, L.; Buccheri, S.; Cirmi, G. R.. - In: NODEA-NONLINEAR DIFFERENTIAL EQUATIONS AND APPLICATIONS. - ISSN 1021-9722. - 27:4(2020). [10.1007/s00030-020-00641-z]
Calderon–Zygmund–Stampacchia theory for infinite energy solutions of nonlinear elliptic equations with singular drift
Boccardo L.;Buccheri S.;
2020
Abstract
In this paper we study the existence and regularity of solutions to some nonlinear boundary value problems with non coercive drift. The model problem is {-div(A(x)∇u|∇u|p-2)=E(x)∇u|∇u|p-2+f(x),inΩ;u=0,on∂Ω;where p> 1 , Ω is an open bounded subset of RN, A(x) is an elliptic matrix with measurable and bounded entries,E∈(LN(Ω))N and f∈ Lm(Ω) with 1File in questo prodotto:
Non ci sono file associati a questo prodotto.
I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.
