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Prof. Dr. Gregory G. Smith (Queen's University Kingston, Kanada): Nonnegative Sections and Sums of Squares

Startdatum/-zeit: 03.07.2013 17:15
Enddatum/-zeit: 03.07.2013

Veranstalter:

Adresse: Fachbereich Mathematik/ Informatik, Institut für Mathematik
Prof. Dr. Winfried Bruns
Albrechtstr. 28a
49076 Osnabrück
Telefon: 0541 - 969 - 2485
Telefax: 0541 - 969 - 2770
E-Mail: wbruns@uni-osnabrueck.de
Homepage: http://www.mathematik.uni-osnabrueck.de/index.php?controller=kolloquium

Veranstaltungsort:

Adresse: Institut für Mathematik
Albrechtstr. 28a, Geb. 69/ Raum 125
49076 Osnabrück
Karte: Bei Google Maps anzeigen
Beschreibung: A polynomial with real coefficients is nonnegative if it takes on only nonnegative values. For example, any sum of squares is obviously nonnegative. For a homogeneous polynomial with respect to the standard grading, Hilbert famously characterized when the converse statement hold, i.e. when every nonnegative homogeneous polynomial is a sum of squares. After reviewing the history of this problem, we will examine this converse for homogenous polynomials with respect to a positive multigrading (or more generally global sections of a line bundle). In particular, we will provide many new examples in which every nonnegative homogeneous polynomial is a sum of squares. The new results in this talk are based on joint work with Grigoriy Blekherman and Mauricio Velasco.
Kategorie: Mathematisches Kolloquium
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