The concept of eigenvalue has recently been extended to a large class of fully-nonlinear operators, here for fully-nonlinear operators in non divergence form that present singularities and degeneracies similar to the p-Laplacian we prove that in the radial case the eigenfunction is simple.
Uniqueness of the first eigenfunction for fully nonlinear equations: the radial case / Birindelli, Isabella; Demengel, F.. - In: ZEITSCHRIFT FUR ANALYSIS UND IHRE ANWENDUNGEN. - ISSN 0232-2064. - 29:(2010), pp. 77-90. [10.4171/ZAA/1398]
Uniqueness of the first eigenfunction for fully nonlinear equations: the radial case.
BIRINDELLI, Isabella;
2010
Abstract
The concept of eigenvalue has recently been extended to a large class of fully-nonlinear operators, here for fully-nonlinear operators in non divergence form that present singularities and degeneracies similar to the p-Laplacian we prove that in the radial case the eigenfunction is simple.File allegati a questo prodotto
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