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Optimal Transportation and Curvature of Metric Spaces

Show simple item record 2013-02-28T12:14:43Z und 2017-10-24T12:22:19Z 2013-02-28T12:14:43Z und 2017-10-24T12:22:19Z 2013-02-28T12:14:43Z
dc.identifier.uri und
dc.title Optimal Transportation and Curvature of Metric Spaces en
ethesis.discipline Mathematics en
ethesis.discipline Matematiikka fi
ethesis.discipline Matematik sv
ethesis.department Institutionen för matematik och statistik sv
ethesis.department Department of Mathematics and Statistics en
ethesis.department Matematiikan ja tilastotieteen laitos fi
ethesis.faculty Matematisk-naturvetenskapliga fakulteten sv
ethesis.faculty Matemaattis-luonnontieteellinen tiedekunta fi
ethesis.faculty Faculty of Science en
ethesis.faculty.URI Helsingfors universitet sv University of Helsinki en Helsingin yliopisto fi
dct.creator Eskin, Thomas
dct.issued 2013
dct.language.ISO639-2 eng
dct.abstract In this thesis we study the notion of non-negative Ricci curvature for compact metric measure spaces introduced by Lott and Villani in their article (2009): Ricci curvature for metric measure spaces via optimal transport. We also define and prove the required prerequisites concerning length spaces, convex analysis, measure theory, and optimal transportation. en
dct.language en
ethesis.language English en
ethesis.language englanti fi
ethesis.language engelska sv
ethesis.thesistype pro gradu-avhandlingar sv
ethesis.thesistype pro gradu -tutkielmat fi
ethesis.thesistype master's thesis en
dct.identifier.urn URN:NBN:fi-fe2017112252404
dc.type.dcmitype Text

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