Dr Timothy Logvinenko
Reader
- logvinenkot@cardiff.ac.uk
- +44 (0)29 2087 5546
- Room 3.61, Abacws, Senghennydd Road, Cathays, Cardiff, CF24 4AG
- Available for postgraduate supervision
Overview
My research is broadly in the fields of algebraic geometry and representation theory. My work focuses on studying DG-categories and derived categories associated to algebraic varieties and applying the knowledge of them to solve problems in various areas of algebraic geometry, including orbifolds and the McKay correspondence, categorification problems, mirror symmetry, moduli spaces and quiver representations.
Personal website
Biography
Education
- BA – Mathematics, University of Cambridge (Mathematical Tripos, Part IIB), 1999
- MMath – Mathematics, University of Cambridge (Mathematical Tripos, Part III), 2000
- DPhil – Mathematics, University of Bath, 2004
- MA – University of Cambridge, 2001
Professional memberships
- European Mathematical Society
- London Mathematical Society
Academic positions
- 2004-2006: JSPS Postdoctoral Fellowship (with Prof. Shigeru Mukai), RIMS, Kyoto University
- 2006 - 2008: Postdoctoral Fellowship, Institut Mittag-Leffler / KTH, Stockholm
- 2008 - 2010: Postdoctoral Fellowship, University of Liverpool, UK
- 2010 - 2013: Postdoctoral Researcher / Co-investigator (with Prof. Miles Reid) on an EPSRC research grant "Orbifolds and Birational Geometry", Mathematics Institute, University of Warwick, Coventry, UK
- 2013 - 2016: Lecturer, Cardiff University
- 2017 - 2020: Senior Lecturer, Cardiff University
- 2020 - present: Reader, Cardff University
Committees and reviewing
- EPSRC Peer Review College
Publications
We are currently unable to retrieve the list of publications. Visit our institutional repository.Teaching
Autumn semester
- Geometry (Year One)
Spring semester
- Algebra III: Fields (Year Three)
Research interests
My research focuses on studying DG-categories and derived categories associated to algebraic varieties and applying the knowledge of them to solve problems in various areas of algebraic geometry, including:
- Orbifolds and the McKay correspondence
- Categorification problems
- Mirror symmetry
- Moduli spaces
- Quiver representations