BEGIN:VCARD
VERSION:3.0
PRODID:ez-vcard 0.12.0
N;CHARSET=UTF-8:Krause;Henning;;Prof. Dr.
FN;CHARSET=UTF-8:Prof. Dr. Henning Krause
ROLE;CHARSET=UTF-8:Prof. Dr.
TITLE;CHARSET=UTF-8:Teilprojektleiter
ORG;CHARSET=UTF-8:Universität Bielefeld;SFB /Transregio 358 "Integral Structures in Geometry and Representation Theory"/Integral Structures in Geometry and Representation Theory / C6: Stratification of derived categories over a general basis
SOURCE:https://ekvv.uni-bielefeld.de/pers_publ/vcard/de/450090984
REV:2026-04-05T22:42:04Z
UID:741cadac-a4f4-3dfb-99e6-9556aea9e2af
URL;TYPE=work:https://ekvv.uni-bielefeld.de/pers_publ/publ/PersonDetail.jsp?personId=18732638
TEL;TYPE=work,pref:00495211063857
GEO:52.037778;8.493056
ADR;TYPE=work;CHARSET=UTF-8:;;Postfach 10 01 31\n;Bielefeld;;D-33501;Germany
TZ:+02:00
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
END:VCARD
