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Notes on the stationary p-Laplace equation
This book in the BCAM SpringerBriefs series is a treatise on the p-Laplace equation. It is based on lectures by the author that were originally delivered at the Summer School in Jyväskylä, Finland, in August 2005 and have since been updated and extended to cover various new topics, including viscosi...
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Lenguaje: | eng |
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Springer
2019
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Acceso en línea: | https://dx.doi.org/10.1007/978-3-030-14501-9 http://cds.cern.ch/record/2673427 |
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author | Lindqvist, Peter |
author_facet | Lindqvist, Peter |
author_sort | Lindqvist, Peter |
collection | CERN |
description | This book in the BCAM SpringerBriefs series is a treatise on the p-Laplace equation. It is based on lectures by the author that were originally delivered at the Summer School in Jyväskylä, Finland, in August 2005 and have since been updated and extended to cover various new topics, including viscosity solutions and asymptotic mean values. The p-Laplace equation is a far-reaching generalization of the ordinary Laplace equation, but it is non-linear and degenerate (p>2) or singular (p<2). Thus it requires advanced methods. Many fascinating properties of the Laplace equation are, in some modified version, extended to the p-Laplace equation. Nowadays the theory is almost complete, although some challenging problems remain open. |
id | cern-2673427 |
institution | Organización Europea para la Investigación Nuclear |
language | eng |
publishDate | 2019 |
publisher | Springer |
record_format | invenio |
spelling | cern-26734272021-04-21T18:25:25Zdoi:10.1007/978-3-030-14501-9http://cds.cern.ch/record/2673427engLindqvist, PeterNotes on the stationary p-Laplace equationMathematical Physics and MathematicsThis book in the BCAM SpringerBriefs series is a treatise on the p-Laplace equation. It is based on lectures by the author that were originally delivered at the Summer School in Jyväskylä, Finland, in August 2005 and have since been updated and extended to cover various new topics, including viscosity solutions and asymptotic mean values. The p-Laplace equation is a far-reaching generalization of the ordinary Laplace equation, but it is non-linear and degenerate (p>2) or singular (p<2). Thus it requires advanced methods. Many fascinating properties of the Laplace equation are, in some modified version, extended to the p-Laplace equation. Nowadays the theory is almost complete, although some challenging problems remain open.Springeroai:cds.cern.ch:26734272019 |
spellingShingle | Mathematical Physics and Mathematics Lindqvist, Peter Notes on the stationary p-Laplace equation |
title | Notes on the stationary p-Laplace equation |
title_full | Notes on the stationary p-Laplace equation |
title_fullStr | Notes on the stationary p-Laplace equation |
title_full_unstemmed | Notes on the stationary p-Laplace equation |
title_short | Notes on the stationary p-Laplace equation |
title_sort | notes on the stationary p-laplace equation |
topic | Mathematical Physics and Mathematics |
url | https://dx.doi.org/10.1007/978-3-030-14501-9 http://cds.cern.ch/record/2673427 |
work_keys_str_mv | AT lindqvistpeter notesonthestationaryplaplaceequation |