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Convex and Algebraic Geometry

dc.date.accessioned2019-10-24T13:16:19Z
dc.date.available2019-10-24T13:16:19Z
dc.date.issued2006
dc.identifier.urihttp://publications.mfo.de/handle/mfo/2935
dc.description.abstractThe subjects of convex and algebraic geometry meet primarily in the theory of toric varieties. Toric geometry is the part of algebraic geometry where all maps are given by monomials in suitable coordinates, and all equations are binomial. The combinatorics of the exponents of monomials and binomials is sufficient to embed the geometry of lattice polytopes in algebraic geometry. Recent developments in toric geometry that were discussed during the workshop include applications to mirror symmetry, motivic integration and hypergeometric systems of PDE’s, as well as deformations of (unions of) toric varieties and relations to tropical geometry.
dc.titleConvex and Algebraic Geometry
dc.rights.licenseDieses Dokument darf im Rahmen von § 53 UrhG zum eigenen Gebrauch kostenfrei heruntergeladen, gelesen, gespeichert und ausgedruckt, aber nicht im Internet bereitgestellt oder an Außenstehende weitergegeben werden.de
dc.rights.licenseThis document may be downloaded, read, stored and printed for your own use within the limits of § 53 UrhG but it may not be distributed via the internet or passed on to external parties.en
dc.identifier.doi10.14760/OWR-2006-5
local.series.idOWR-2006-5
local.subject.msc52
local.subject.msc33
local.subject.msc16
local.subject.msc14
local.sortindex375
local.date-range29 Jan - 04 Feb 2006
local.workshopcode0605
local.workshoptitleConvex and Algebraic Geometry
local.organizersKlaus Altmann, Berlin; Victor Batyrev, Tübingen; Bernard Teissier, Paris
local.report-nameWorkshop Report 2006,5
local.opc-photo-id0605
local.publishers-doi10.4171/OWR/2006/05
local.ems-referenceAltmann Klaus, Batyrev Victor, Teissier Bernard: Convex and Algebraic Geometry. Oberwolfach Rep. 3 (2006), 253-316. doi: 10.4171/OWR/2006/05


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