We consider quasilinear elliptic equations that are degenerate in two ways. One kind of degeneracy is due to the particular structure of the given vector elds. Another is a consequence of the weights that we impose to the quadratic form of the associated dierential operator. Nonetheless we prove that positive solutions satisfy unique continuation property.

Unique continuation of positive solutions for doubly degenerate quasilinear elliptic equations

DI FAZIO, Giuseppe;FANCIULLO, Maria;ZAMBONI, Pietro
2017-01-01

Abstract

We consider quasilinear elliptic equations that are degenerate in two ways. One kind of degeneracy is due to the particular structure of the given vector elds. Another is a consequence of the weights that we impose to the quadratic form of the associated dierential operator. Nonetheless we prove that positive solutions satisfy unique continuation property.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/20.500.11769/298040
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