Dario Daniele Monticelli: Maximum Principles and Applications - neues Buch
ISBN: 9783838389301
We study maximum principles for a class of linear, degenerate elliptic differential operators of the second order. The Weak and Strong Maximum Principles are shown to hold for this class … Mehr…
We study maximum principles for a class of linear, degenerate elliptic differential operators of the second order. The Weak and Strong Maximum Principles are shown to hold for this class of operators in bounded domains, as well as a Hopf type lemma, under suitable hypotheses on the principal part and on the degeneracy set of the operator. We prove a Poincaré inequality, which then allows to define the functional setting where to study weak solutions for equations and inequalities involving this class of operators. A good example of such an operator is the Grushin operator, to which we devote particular attention. As an application of these tools in the degenerate elliptic setting, we prove a partial symmetry result for classical solutions of semilinear problems on bounded, symmetric and suitably convex domains and a nonexistence result for classical solutions of semilinear equations with subcritical growth defined on the whole space. We use here the method of moving planes, implemented just in the directions parallel to the degeneracy set of the Grushin operator. for a Class of Degenerate Elliptic Linear Operators Buch (fremdspr.) Bücher>Fremdsprachige Bücher>Englische Bücher, LAP LAMBERT Academic Publishing<
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Maximum Principles and Applications Dario Daniele Monticelli Author - neues Buch
ISBN: 9783838389301
We study maximum principles for a class of linear, degenerate elliptic differential operators of the second order. The Weak and Strong Maximum Principles are shown to hold for this class … Mehr…
We study maximum principles for a class of linear, degenerate elliptic differential operators of the second order. The Weak and Strong Maximum Principles are shown to hold for this class of operators in bounded domains, as well as a Hopf type lemma, under suitable hypotheses on the principal part and on the degeneracy set of the operator. We prove a Poincaré inequality, which then allows to define the functional setting where to study weak solutions for equations and inequalities involving this class of operators. A good example of such an operator is the Grushin operator, to which we devote particular attention. As an application of these tools in the degenerate elliptic setting, we prove a partial symmetry result for classical solutions of semilinear problems on bounded, symmetric and suitably convex domains and a nonexistence result for classical solutions of semilinear equations with subcritical growth defined on the whole space. We use here the method of moving planes, implemented just in the directions parallel to the degeneracy set of the Grushin operator. New Textbooks>Trade Paperback>Science>Mathematics>Mathematics, LAP Lambert Academic Publishing Core >1 >T<
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Dario Daniele Monticelli: Maximum Principles and Applications - Taschenbuch
2010, ISBN: 3838389301
[EAN: 9783838389301], Neubuch, [PU: LAP Lambert Acad. Publ. Aug 2010], Neuware - We study maximum principles for a class of linear, degenerate elliptic differential operators of the secon… Mehr…
[EAN: 9783838389301], Neubuch, [PU: LAP Lambert Acad. Publ. Aug 2010], Neuware - We study maximum principles for a class of linear, degenerate elliptic differential operators of the second order. The Weak and Strong Maximum Principles are shown to hold for this class of operators in bounded domains, as well as a Hopf type lemma, under suitable hypotheses on the principal part and on the degeneracy set of the operator. We prove a Poincaré inequality, which then allows to define the functional setting where to study weak solutions for equations and inequalities involving this class of operators. A good example of such an operator is the Grushin operator, to which we devote particular attention. As an application of these tools in the degenerate elliptic setting, we prove a partial symmetry result for classical solutions of semilinear problems on bounded, symmetric and suitably convex domains and a nonexistence result for classical solutions of semilinear equations with subcritical growth defined on the whole space. We use here the method of moving planes, implemented just in the directions parallel to the degeneracy set of the Grushin operator. 92 pp. Englisch<
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BuchWeltWeit Inh. Ludwig Meier e.K., Bergisch Gladbach, Germany [57449362] [Rating: 5 (von 5)] NEW BOOK. Versandkosten:Versandkostenfrei. (EUR 0.00) Details...
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Dario Daniele Monticelli: Maximum Principles and Applications - Taschenbuch
ISBN: 9783838389301
Paperback, [PU: LAP Lambert Academic Publishing], We study maximum principles for a class of linear, degenerate elliptic differential operators of the second order. The Weak and Strong Ma… Mehr…
Paperback, [PU: LAP Lambert Academic Publishing], We study maximum principles for a class of linear, degenerate elliptic differential operators of the second order. The Weak and Strong Maximum Principles are shown to hold for this class of operators in bounded domains, as well as a Hopf type lemma, under suitable hypotheses on the principal part and on the degeneracy set of the operator. We prove a Poincar inequality, which then allows to define the functional setting where to study weak solutions for equations and inequalities involving this class of operators. A good example of such an operator is the Grushin operator, to which we devote particular attention. As an application of these tools in the degenerate elliptic setting, we prove a partial symmetry result for classical solutions of semilinear problems on bounded, symmetric and suitably convex domains and a nonexistence result for classical solutions of semilinear equations with subcritical growth defined on the whole space. We use here the method of moving planes, implemented just in the directions parallel to the degeneracy set of the Grushin operator., Functional Analysis & Transforms<
Monticelli, Dario Daniele: Maximum Principles and Applications - Taschenbuch
2010, ISBN: 9783838389301
Erscheinungsdatum: 08/2010, Medium: Taschenbuch, Einband: Kartoniert / Broschiert, Titel: Maximum Principles and Applications, Titelzusatz: for a Class of Degenerate Elliptic Linear Opera… Mehr…
Erscheinungsdatum: 08/2010, Medium: Taschenbuch, Einband: Kartoniert / Broschiert, Titel: Maximum Principles and Applications, Titelzusatz: for a Class of Degenerate Elliptic Linear Operators, Autor: Monticelli, Dario Daniele, Verlag: LAP Lambert Acad. Publ., Sprache: Englisch, Rubrik: Mathematik // Analysis, Seiten: 92, Informationen: Paperback, Gewicht: 153 gr, Verkäufer: averdo Belletristik<
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(*) Derzeit vergriffen bedeutet, dass dieser Titel momentan auf keiner der angeschlossenen Plattform verfügbar ist.
We study maximum principles for a class of linear, degenerate elliptic differential operators of the second order. The Weak and Strong Maximum Principles are shown to hold for this class … Mehr…
We study maximum principles for a class of linear, degenerate elliptic differential operators of the second order. The Weak and Strong Maximum Principles are shown to hold for this class of operators in bounded domains, as well as a Hopf type lemma, under suitable hypotheses on the principal part and on the degeneracy set of the operator. We prove a Poincaré inequality, which then allows to define the functional setting where to study weak solutions for equations and inequalities involving this class of operators. A good example of such an operator is the Grushin operator, to which we devote particular attention. As an application of these tools in the degenerate elliptic setting, we prove a partial symmetry result for classical solutions of semilinear problems on bounded, symmetric and suitably convex domains and a nonexistence result for classical solutions of semilinear equations with subcritical growth defined on the whole space. We use here the method of moving planes, implemented just in the directions parallel to the degeneracy set of the Grushin operator. for a Class of Degenerate Elliptic Linear Operators Buch (fremdspr.) Bücher>Fremdsprachige Bücher>Englische Bücher, LAP LAMBERT Academic Publishing<
No. 23469030. Versandkosten:, Lieferbar in 2 - 3 Tage, DE. (EUR 0.00)
Maximum Principles and Applications Dario Daniele Monticelli Author - neues Buch
ISBN: 9783838389301
We study maximum principles for a class of linear, degenerate elliptic differential operators of the second order. The Weak and Strong Maximum Principles are shown to hold for this class … Mehr…
We study maximum principles for a class of linear, degenerate elliptic differential operators of the second order. The Weak and Strong Maximum Principles are shown to hold for this class of operators in bounded domains, as well as a Hopf type lemma, under suitable hypotheses on the principal part and on the degeneracy set of the operator. We prove a Poincaré inequality, which then allows to define the functional setting where to study weak solutions for equations and inequalities involving this class of operators. A good example of such an operator is the Grushin operator, to which we devote particular attention. As an application of these tools in the degenerate elliptic setting, we prove a partial symmetry result for classical solutions of semilinear problems on bounded, symmetric and suitably convex domains and a nonexistence result for classical solutions of semilinear equations with subcritical growth defined on the whole space. We use here the method of moving planes, implemented just in the directions parallel to the degeneracy set of the Grushin operator. New Textbooks>Trade Paperback>Science>Mathematics>Mathematics, LAP Lambert Academic Publishing Core >1 >T<
Dario Daniele Monticelli: Maximum Principles and Applications - Taschenbuch
2010
ISBN: 3838389301
[EAN: 9783838389301], Neubuch, [PU: LAP Lambert Acad. Publ. Aug 2010], Neuware - We study maximum principles for a class of linear, degenerate elliptic differential operators of the secon… Mehr…
[EAN: 9783838389301], Neubuch, [PU: LAP Lambert Acad. Publ. Aug 2010], Neuware - We study maximum principles for a class of linear, degenerate elliptic differential operators of the second order. The Weak and Strong Maximum Principles are shown to hold for this class of operators in bounded domains, as well as a Hopf type lemma, under suitable hypotheses on the principal part and on the degeneracy set of the operator. We prove a Poincaré inequality, which then allows to define the functional setting where to study weak solutions for equations and inequalities involving this class of operators. A good example of such an operator is the Grushin operator, to which we devote particular attention. As an application of these tools in the degenerate elliptic setting, we prove a partial symmetry result for classical solutions of semilinear problems on bounded, symmetric and suitably convex domains and a nonexistence result for classical solutions of semilinear equations with subcritical growth defined on the whole space. We use here the method of moving planes, implemented just in the directions parallel to the degeneracy set of the Grushin operator. 92 pp. Englisch<
- NEW BOOK. Versandkosten:Versandkostenfrei. (EUR 0.00) BuchWeltWeit Inh. Ludwig Meier e.K., Bergisch Gladbach, Germany [57449362] [Rating: 5 (von 5)]
Dario Daniele Monticelli: Maximum Principles and Applications - Taschenbuch
ISBN: 9783838389301
Paperback, [PU: LAP Lambert Academic Publishing], We study maximum principles for a class of linear, degenerate elliptic differential operators of the second order. The Weak and Strong Ma… Mehr…
Paperback, [PU: LAP Lambert Academic Publishing], We study maximum principles for a class of linear, degenerate elliptic differential operators of the second order. The Weak and Strong Maximum Principles are shown to hold for this class of operators in bounded domains, as well as a Hopf type lemma, under suitable hypotheses on the principal part and on the degeneracy set of the operator. We prove a Poincar inequality, which then allows to define the functional setting where to study weak solutions for equations and inequalities involving this class of operators. A good example of such an operator is the Grushin operator, to which we devote particular attention. As an application of these tools in the degenerate elliptic setting, we prove a partial symmetry result for classical solutions of semilinear problems on bounded, symmetric and suitably convex domains and a nonexistence result for classical solutions of semilinear equations with subcritical growth defined on the whole space. We use here the method of moving planes, implemented just in the directions parallel to the degeneracy set of the Grushin operator., Functional Analysis & Transforms<
Monticelli, Dario Daniele: Maximum Principles and Applications - Taschenbuch
2010, ISBN: 9783838389301
Erscheinungsdatum: 08/2010, Medium: Taschenbuch, Einband: Kartoniert / Broschiert, Titel: Maximum Principles and Applications, Titelzusatz: for a Class of Degenerate Elliptic Linear Opera… Mehr…
Erscheinungsdatum: 08/2010, Medium: Taschenbuch, Einband: Kartoniert / Broschiert, Titel: Maximum Principles and Applications, Titelzusatz: for a Class of Degenerate Elliptic Linear Operators, Autor: Monticelli, Dario Daniele, Verlag: LAP Lambert Acad. Publ., Sprache: Englisch, Rubrik: Mathematik // Analysis, Seiten: 92, Informationen: Paperback, Gewicht: 153 gr, Verkäufer: averdo Belletristik<
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We study maximum principles for a class of linear, degenerate elliptic differential operators of the second order. The Weak and Strong Maximum Principles are shown to hold for this class of operators in bounded domains, as well as a Hopf type lemma, under suitable hypotheses on the principal part and on the degeneracy set of the operator. We prove a Poincaré inequality, which then allows to define the functional setting where to study weak solutions for equations and inequalities involving this class of operators. A good example of such an operator is the Grushin operator, to which we devote particular attention. As an application of these tools in the degenerate elliptic setting, we prove a partial symmetry result for classical solutions of semilinear problems on bounded, symmetric and suitably convex domains and a nonexistence result for classical solutions of semilinear equations with subcritical growth defined on the whole space. We use here the method of moving planes, implemented just in the directions parallel to the degeneracy set of the Grushin operator.
Detailangaben zum Buch - Maximum Principles and Applications Dario Daniele Monticelli Author
EAN (ISBN-13): 9783838389301 ISBN (ISBN-10): 3838389301 Gebundene Ausgabe Taschenbuch Erscheinungsjahr: 2010 Herausgeber: LAP Lambert Academic Publishing Core >1 >T
Buch in der Datenbank seit 2008-10-12T10:14:19+02:00 (Zurich) Detailseite zuletzt geändert am 2024-01-07T18:29:57+01:00 (Zurich) ISBN/EAN: 9783838389301
ISBN - alternative Schreibweisen: 3-8383-8930-1, 978-3-8383-8930-1 Alternative Schreibweisen und verwandte Suchbegriffe: Autor des Buches: daniele, dario Titel des Buches: applications principles, monticelli
