We establish a Harnack inequality for a class of quasi-linear PDE modeled on the p-Laplacian for Hormander vector fields. Our estimates are derived assuming that the control distance generated by the vector fields induces the topology on M, a doubling condition for the measure of metric balls; and the validity of a Poincaré inequality

Harnack estimates for degenerate parabolic equations modeled on the subelliptic p-Laplacian / Benny Avelin;Luca Capogna;Giovanna Citti;Kaj Nyström. - In: ADVANCES IN MATHEMATICS. - ISSN 0001-8708. - STAMPA. - 257:(2014), pp. 25-65. [10.1016/j.aim.2014.02.018]

Harnack estimates for degenerate parabolic equations modeled on the subelliptic p-Laplacian

CITTI, GIOVANNA;
2014

Abstract

We establish a Harnack inequality for a class of quasi-linear PDE modeled on the p-Laplacian for Hormander vector fields. Our estimates are derived assuming that the control distance generated by the vector fields induces the topology on M, a doubling condition for the measure of metric balls; and the validity of a Poincaré inequality
2014
Harnack estimates for degenerate parabolic equations modeled on the subelliptic p-Laplacian / Benny Avelin;Luca Capogna;Giovanna Citti;Kaj Nyström. - In: ADVANCES IN MATHEMATICS. - ISSN 0001-8708. - STAMPA. - 257:(2014), pp. 25-65. [10.1016/j.aim.2014.02.018]
Benny Avelin;Luca Capogna;Giovanna Citti;Kaj Nyström
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11585/312915
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