We characterize the existence of a unique positive weak solution for a Dirichlet boundary value problem driven by a linear second-order differential operator modeled on Hörmander vector fields, where the right hand side has sublinear growth.
Sublinear Equations Driven by Hörmander Operators / Biagi, S.; Pinamonti, A.; Vecchi, E.. - In: THE JOURNAL OF GEOMETRIC ANALYSIS. - ISSN 1050-6926. - 32:4(2022), pp. -12101. [10.1007/s12220-021-00854-3]
Sublinear Equations Driven by Hörmander Operators
Pinamonti A.;Vecchi E.
2022-01-01
Abstract
We characterize the existence of a unique positive weak solution for a Dirichlet boundary value problem driven by a linear second-order differential operator modeled on Hörmander vector fields, where the right hand side has sublinear growth.File in questo prodotto:
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