Tom Bridgeland in 2014, portrait via the Royal Society
|Born||Thomas Andrew Bridgeland
1973 (age 40–41)
|Thesis||Fourier-Mukai transforms for surfaces and moduli spaces of stable sheaves (2002)|
|Doctoral advisor||Antony Maciocia|
Bridgeland was educated at Shelley High School in Huddersfield and Christ's College, Cambridge where he studied the Cambridge Mathematical Tripos graduating with first class Bachelor of Arts degree with honours in Mathematics in 1995. He completed his PhD at the University of Edinburgh, where he also stayed for a postdoctoral research position.
His research interest is algebraic geometry, focusing on properties of derived categories of coherent sheaves on algebraic varieties.  His most-cited papers are on stability conditions, on triangulated categories  and K3 surfaces; in the first he defines the idea of a 'stability condition' on a triangulated category, and demonstrates that the set of all stability conditions on a fixed category form a manifold, whilst in the second he describes one connected component of the space of stability conditions on the bounded derived category of coherent sheaves on a complex algebraic K3 surface.
Bridgeland's research has been funded by the Engineering and Physical Sciences Research Council (EPSRC).
Awards and honours
|“||Tom Bridgeland has established the coherent derived category as a key invariant of algebraic varieties and stimulated world-wide enthusiasm for what had previously been a technical backwater. His results on Fourier-Mukai transforms solve many problems within algebraic geometry, and have been influential in homological and commutative algebra, orbifold and quantum cohomology, minimal model program, classification of Fano varieties, moduli constructions, representation theory and combinatorics. Bridgeland's 2002 Annals paper introduced spaces of stability conditions on triangulated categories, replacing the traditional rational slope of moduli problems by a complex phase. This far-reaching innovation gives rigorous mathematical content to work on D-branes and creates a new area of deep interaction between theoretical physics and algebraic geometry. It has been a central component of subsequent work on homological mirror symmetry.||”|
- Tom Bridgeland at the Mathematics Genealogy Project
- Calabrese, John (2012). In the hall of the flop king : two applications of perverse coherent sheaves to Donaldson-Thomas invariants (DPhil thesis). University of Oxford.
- Sutherland, Tom (2014). Stability conditions for Seiberg-Witten quivers (PhD thesis). University of Sheffield.
- "Professor Tom Bridgeland FRS". Royal Society. Retrieved 2014-05-02.
- List of publications from Microsoft Academic Search
- List of publications from Google Scholar
- Tom Bridgeland from the Scopus bibliographic database.
- Bridgeland, T. (2002). "Flops and derived categories". Inventiones Mathematicae 147 (3): 613. doi:10.1007/s002220100185.
- Tom bridgeland CV
- Tom Bridgeland publications
- Bridgeland, Thomas Andrew (1998). Fourier-Mukai Transforms for Surfaces and Moduli Spaces of Stable Sheaves (PhD thesis). University of Edinburgh.
- Bridgeland, T.; King, A.; Reid, M. (2001). "The McKay correspondence as an equivalence of derived categories". Journal of the American Mathematical Society 14 (3): 535. doi:10.1090/S0894-0347-01-00368-X.
- Bridgeland, T. (2005). "T-structures on some local Calabi–Yau varieties". Journal of Algebra 289 (2): 453. doi:10.1016/j.jalgebra.2005.03.016.
- Bridgeland, Tom. "Stability conditions on triangulated categories". arXiv:math/0212237v3.
- Bridgeland, T. (2008). "Stability conditions on K3 surfaces". Duke Mathematical Journal 141 (2): 241. arXiv:math/0212237v3. doi:10.1215/S0012-7094-08-14122-5.
- Grants awarded to Tom Bridgeland by the UK Government, via Research Councils UK