Chapman, Jon - Mathematical Institute, University of Oxford

• Nucleation of vortices in type-II superconductors in increasing magnetic elds
• Edge di raction of creeping rays S. J. Chapman
• A GINZBURGLANDAU TYPE MODEL OF SUPERCONDUCTING/NORMAL JUNCTIONS INCLUDING
• A hierarchy of models for type-II superconductors S. J. Chapman
• Nucleation of Superconductivity in Decreasing Fields II S.J. Chapman
• SIAM J. Appl. Math. c 1989 Society for Industrial and Applied Mathematics
• Under consideration for publication in Euro. Jnl of Applied Mathematics 1 On the r^ole of Stokes lines in the selection of
• A semi-elliptic system arising in the theory of type-II superconductivity
• THE MOTION OF SUPERCONDUCTING VORTICES IN THIN FILMS OF VARYING THICKNESS
• Dynamics of line singularities A. Carpio S. J. Chapman S. D. Howison J. R. Ockendon
• ASYMPTOTICS BEYOND ALL ORDERS AND STOKES LINES IN NONLINEAR DIFFERENTIAL-DIFFERENCE EQUATIONS
• Asymptotic analysis of the bifurcation diagram for symmetric one-dimensional solutions of the Ginzburg-Landau equations
• MOTION OF VORTICES IN TYPE-II SUPERCONDUCTORS S. J. CHAPMAN
• MOTION AND HOMOGENISATION OF VORTICES IN ANISOTROPIC TYPE-II SUPERCONDUCTORS
• SUPERHEATING FIELD OF TYPE-II SUPERCONDUCTORS S.J. CHAPMAN
• Drums that sound the same S.J. Chapman
• SIMPLIFIED GINZBURGLANDAU MODELS FOR SUPERCONDUCTIVITY VALID FOR
• Vacuum moulding of a superplastic in two dimensions S. J. CHAPMAN
• EXPONENTIAL ASYMPTOTICS AND STOKES LINES IN NONLINEAR ORDINARY DIFFERENTIAL EQUATIONS
• A MEAN-FIELD MODEL OF SUPERCONDUCTING VORTICES IN THREE DIMENSIONS
• Convergence of Meissner minimisers of the Ginzburg-Landau energy of superconductivity as
• Mathematical Models of Avascular Tumour Growth* Tiina Roose1,2,3
• Bifurcation to vortex solutions in superconducting lms
• On the approximation of the eigenvalues of an annulus using complex rays
• A model for variable thickness superconducting thin lms
• Vortex pinning by inhomogeneities in type-II superconductors
• Nucleation of Superconductivity in Decreasing S.J. Chapman \Lambda
• Scalar Wave Di raction by Tangent Rays R H Tew* S J Chapman y J R King* J R Ockendon y B J Smith*
• Edge Di raction of Complex Rays S. J. Chapman
• ON THE LAWRENCE-DONIACH AND ANISOTROPIC GINZBURG-LANDAU MODELS FOR LAYERED
• On the theory of Complex Rays S. J. Chapman
• Macroscopic Models of Superconductivity
• Asymptotic analysis of a secondary bifurcation of the one-dimensional Ginzburg-Landau equations of superconductivity
• ON THE NONUNIVERSALITY OF THE ERROR FUNCTION IN THE SMOOTHING OF STOKES DISCONTINUITIES
• Macroscopic models of superconductivity S.J. Chapman
• Stability of travelling waves in models of superconductivity
• RAY THEORY FOR HIGH-PECL ET-NUMBER CONVECTION-DIFFUSION
• Under consideration for publication in J. Fluid Mech. 1 Subcritical transition in channel ows
• Asymptotic Analysis of the Ginzburg-Landau Model of Superconductivity : Reduction to a Free Boundary