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Affine extensions of the icosahedral group with applications to the three-dimensional organisation of simple viruses. Journal of Mathematical Biology. 59(3):287-313.. 2009.
Altering the energy landscape of virus self-assembly to generate kinetically trapped nanoparticles.. Biomacromolecules. 11(2). 2010.
Assembly Models for Papovaviridae based on Tiling Theory. Physical Biology. 2:1-14.. 2005.
Beyond Quasi-Equivalence: New Insights Into Viral Architecture via Affine Extended Symmetry Groups. Emerging Topics in Physical Virology.. 2010.
Blueprints for viral capsids in the family of Polyomaviridae. Journal of Theoretical Biology. 253(4):808-806.. 2008.
Classification of capped tubular viral particles in the family of Papovaviridae. J. Phys.: Condensed Matter. 18:s375-s387.. 2006.
An Equilibrium Assembly Model Applied to Murine Polyomavirus. Journal of Theoretical Medicine. 6:91-93.. 2005.
Master equation approach to the assembly of viral capsids. J. Theoretical Biology. 242:713-721.. 2006.
A Mathematical Approach to Crosslinked Structures in Viral Capsids. DNA12, LNCS. 4287:239-249.. 2006.
New insights into viral architecture via affine extended symmetry groups. Comp. and Math. Methods in Medicine. 9(3 & 4). 2008.
A new series of polyhedra as blueprints for viral capsids in the family of Papovaviridae. J. Theor. Biol.. 253:808-816.. 2008.
Self-Assembly of Viral Capsids via a Hamiltonian Paths Approach: The Case of Bacteriophage MS2. Foundations of Nanoscience (FNANO) 2007. :183-186.. 2007.
Structural constraints on the three-dimensional geometry of simple viruses: case studies of a new predictive tool. Acta Crystallographica Section A: Foundations of Crystallography. 69(2). 2013.
Structural transformations in quasicrystals induced by higher dimensional lattice transitions. Proceedings of the Royal Society A.. 2012.
Department of Mathematics, University of York, Heslington, York, UK. YO10 5DD