We analyze existence, multiplicity and oscillatory behavior of positive radial solutions to a class of quasilinear equations governed by the Lorentz-Minkowski mean curvature operator. The equation is set in a ball or an annulus of RN, is subject to homogeneous Neumann boundary conditions, and involves a nonlinear term on which we do not impose any growth condition at infinity. The main tool that we use is the shooting method for ODEs.
Positive radial solutions for the Minkowski-curvature equation with Neumann boundary conditions / Boscaggin A.; Colasuonno F.; Noris B.. - In: DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS. SERIES S. - ISSN 1937-1632. - STAMPA. - 13:7(2020), pp. 1921-1933. [10.3934/dcdss.2020150]
Positive radial solutions for the Minkowski-curvature equation with Neumann boundary conditions
Colasuonno F.;
2020
Abstract
We analyze existence, multiplicity and oscillatory behavior of positive radial solutions to a class of quasilinear equations governed by the Lorentz-Minkowski mean curvature operator. The equation is set in a ball or an annulus of RN, is subject to homogeneous Neumann boundary conditions, and involves a nonlinear term on which we do not impose any growth condition at infinity. The main tool that we use is the shooting method for ODEs.| File | Dimensione | Formato | |
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ABF-DCDS-S.2019.02.04.pdf
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