Prof. S. Jon Chapman | Mathematical Institute

Do waveless ships exist? Results for single-cornered hulls
Trinh, P; Chapman, S; Vanden-Broeck, J
JOURNAL OF FLUID MECHANICS volume 685 page 413-439 (October 2011) Full text available

Multiscale modelling of fluid and drug transport in vascular tumours.

Multiscale modelling of fluid and drug transport in vascular tumours.
Shipley, R; Chapman, S
Bull Math Biol issue 6 volume 72 page 1464-1491 (August 2010) Full text available

Motion of spiral waves in the complex Ginzburg-Landau equation

Motion of spiral waves in the complex Ginzburg-Landau equation
Aguareles, M; Chapman, S; Witelski, T
Physica D: Nonlinear Phenomena issue 7 volume 239 page 348-365 (1 April 2010)

Exponential asymptotics of localised patterns and snaking bifurcation diagrams

Exponential asymptotics of localised patterns and snaking bifurcation diagrams
Chapman, S; Kozyreff, G
PHYSICA D-NONLINEAR PHENOMENA issue 3 volume 238 page 319-354 (February 2009) Full text available

Recent Publications:

Corrigendum to “Generalised single particle models for high-rate operation of graded lithium-ion electrodes: Systematic derivation and validation” [Electrochimica Acta 339 (2020) 135862] (Electrochimica Acta (2020) 339, (S0013468620302541), (10.1016/j
Timms, R; Marquis, S; Korotkin, I; Sulzer, V; Richardson, G; Ranom, R; Castle, M; Foster, J; Please, C; Chapman, S
Electrochimica Acta volume 351 (10 August 2020)

A four-compartment multiscale model of fluid and drug distribution in vascular tumours.

A four-compartment multiscale model of fluid and drug distribution in vascular tumours.
Shipley, R; Sweeney, P; Chapman, S; Roose, T
International journal for numerical methods in biomedical engineering issue 3 volume 36 page e3315- (1 March 2020)

A dynamic network model for the action of low salinity on two-phase flow

A dynamic network model for the action of low salinity on two-phase flow
Wilmott, Z; Breward, C; Chapman, S
Advances in Water Resources issue March 2020 volume 137 page 103520-103520 (1 March 2020)

An asymptotic derivation of a single particle model with electrolyte

An asymptotic derivation of a single particle model with electrolyte
Chapman, S; Please, C; Marquis, S; Sulzer, V; Timms, R
Journal of The Electrochemical Society issue 15 volume 166 page A3693-A3706 (8 November 2019)

A multiphase multiscale model for nutrient limited tissue growth, Part II: A simplified description

A multiphase multiscale model for nutrient limited tissue growth, Part II: A simplified description
Holden, E; Chapman, S; Brook, B; O'Dea, R
ANZIAM Journal page 1-14 (18 September 2019)

Research interests:

Industrial mathematics, mathematical modelling, matched asymptotic expansions, partial differential equations, superconductivity, vortices, dislocations in elastic crystals, complex ray theory, high-frequency acoustic and electromagnetic scattering, free-boundary problems, exponential asymptotics, shear-thinning fluids, subcritical transition to turbulence, mathematical finance, asymptotic approximation of eigenvalues, mechanochemical models in developmental biology, mathematical physiology, tumour growth, nonlinear models of biological tissue.

Prizes, awards, and scholarships:

Johnson Mathematical Prize, Oxford University, 1992.
Richard C. DiPrima Prize, Society for Industrial and Applied Maths, 1994.
Whitehead Prize, London Mathematical Society, 1998.
Julian Cole Prize, Society for Industrial and Applied Maths, 2002.
Naylor Prize, London Mathematical Society, 2015.

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