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- RLJ homepage
- PhD opportunities in Soft Matter
- RLJ @ chemistry dept
Career
- 2022-: Professor of Statistical Mechanics (DAMTP / Chemistry), University of Cambridge
- 2018-: Fellow, Emmanuel College
- 2017-2022: Interdisciplinary Lecturer (DAMTP / Chemistry), University of Cambridge
- 2008-2017: Lecturer / Reader, University of Bath
- 2006-2008: Postdoc, College of Chemistry, UC Berkeley
- 2004-2006: Postdoc, Theoretical Physics, Oxford University
- 2000-2004: PhD, Physics, Imperial College London
Research
Statistical Mechanics of Soft Matter, combining ideas and methods from mathematics, physics and chemistry.
Publications
Large Deviations and Ensembles of Trajectories in Stochastic Models
– Progress of Theoretical and Experimental Physics
(2010)
184,
304
(doi: 10.1143/ptps.184.304)
Duality symmetries in driven one-dimensional hopping models
– Progress of Theoretical and Experimental Physics
(2010)
184,
200
(doi: 10.1143/ptps.184.200)
Finite-temperature critical point of a glass transition.
– Proceedings of the National Academy of Sciences
(2010)
107,
12793
(doi: 10.1073/pnas.1006306107)
Metastable states and space-time phase transitions in a spin-glass model
– Phys Rev E Stat Nonlin Soft Matter Phys
(2010)
81,
011111
(doi: 10.1103/PhysRevE.81.011111)
Second-order dynamic transition in a p=2 spin-glass model
– Physical Review E
(2010)
81,
011110
(doi: 10.1103/physreve.81.011110)
Duality Symmetries in Driven One-Dimensional Hopping Models
– Progress of Theoretical Physics Supplement
(2010)
184,
200
(doi: 10.1143/ptps.184.200)
Large deviations and ensembles of trajectories in stochastic models
– Progress of Theoretical Physics Supplement
(2010)
184,
304
(doi: 10.1143/ptps.184.304)
Dynamic order-disorder in atomistic models of structural glass formers.
– Science (New York, N.Y.)
(2009)
323,
1309
(doi: 10.1126/science.1166665)
First-order dynamical phase transition in models of glasses: An approach based on ensembles of histories
– Journal of Physics A: Mathematical and Theoretical
(2009)
42,
075007
Subdiffusive motion in kinetically constrained models
– Physical Review E
(2008)
78,
061107
(doi: 10.1103/physreve.78.061107)
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