Theory of optimal transport for Lorentzian cost functions

Theory of optimal transport for Lorentzian cost functions

The optimal transport problem in the context of Lorentz–Finsler geometry is studied. Besides deducing the existence of optimal couplings a result on the intermediate regularity of optimal couplings is given. Furthermore, a solution to the Monge problem and an exact criterion for the existence of cau...

Verfasser:	Suhr, Stefan ^GND ^VIAF ^Normdaten ^Normdaten
Dokumenttypen:	Artikel
Medientypen:	Text
Erscheinungsdatum:	2018
Publikation in MIAMI:	25.10.2018
Datum der letzten Änderung:	16.04.2019
Quelle:	Münster Journal of Mathematics, 11 (2018), S. 13-47
Verlag/Hrsg.:	Mathematisches Institut (Universität Münster)
Angaben zur Ausgabe:	[Electronic ed.]
Fachgebiet (DDC):	510: Mathematik
Lizenz:	InC 1.0
Sprache:	English
Format:	PDF-Dokument
URN:	urn:nbn:de:hbz:6-87109580933
Weitere Identifikatoren:	DOI: 10.17879/87109580432
Permalink:	https://nbn-resolving.de/urn:nbn:de:hbz:6-87109580933
Onlinezugriff:	mjm_2018_11_13-47.pdf

Münster Journal of Mathematics

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Theory of optimal transport for Lorentzian cost functions

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