OXFORD UNIVERSITY COMPUTING LABORATORY

David Kay: Publications

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[1]

Adaptive time-stepping for incompressible flow Part II: Navier-Stokes Equations

David A. Kay, Philip M. Gresho, David F. Griffiths, David J. Silvester

SIAM J. Sci. Comp. To Appear.

[2]

Discontinuous Galerkin finite element approximation of the Cahn—Hilliard equation with convection

David Kay, Vanessa Styles, Endre Suli

SIAM J. Num Anal. To Appear.

[3]

Colour image sementation by the vector-valued Allen-Cahn phase-field model: a multigrid solution

D. Kay, A. Tomasi

IEEE Trans. Image Proc. To Appear.

[4]

Coupling Contraction, Excitation, Ventricular and Coronary Blood Flow across scale and physics in the Heart

Jack Lee , Steven Niederer, David Nordsletten, David Kay, Nicolas Smith

Submitted for Publication.

[5]

A Non-conforming Monolithic Finite Element Method for Problems of coupled mechanics

D. Nordsletten, D. Kay, N. Smith

Submitted for Publication.

[6]

A non-conforming monolithic finite element method for problems of coupled mechanics: Linear Analysis

D. A. Nordsletten, N. P. Smith, D. A. Kay

Submitted for Publication.

[7]

A Preconditioner for the Finite Element Approximation to the ALE Navier-Stokes Equations

David Nordsletten, Nic Smith, David Kay

Submitted for Publication.

[8]

Finite element approximation of a Cahn-Hilliard-Navier-Stokes system

D. Kay, V. Styles and R. Welford

Interfaces and free Boundaries, Vol. 10, No. 1, pages 15—43. 2008.

[9]

Mathematical Analysis of an integral equation arising from population dynamics

D. A. Kay, M. Sagheer, Q. Tang

Mathematical Biosciences, No. 10, pages 415—435. 2007.

[10]

Efficient Numerical Solution of Cahn-Hilliard-Navier-Stokes Fluids in 2D

D. Kay, R. Welford

SIAM J. Sci. Comp. pages 2241—2257. 2007.

[11]

Time-dependent annealing and deposition on substrates with repulsive interactions

J. A. Venables et al.

Phys. Rev. B, 2006.

[12]

A Multigrid Finite Element Solver for the Cahn-Hilliard Equation

D. Kay, R. Welford

J. Comp. Phys. Vol. 212, pages 288-304. 2006.

[13]

A block preconditioner for high order mixed finite element approximations to the Navier-Stokes equations

D. Kay, E. Lungu

SIAM J. Sci. Comp. pages 1867—1880. 2006.

[14]

Finite Element Analysis of a Current Density - Electric Field Formulation of Bean's Model for Superconductivity

C. M. Elliott, D. Kay and V. Styles

IMA J. Num. Anal. Vol. 25, pages 182—204. 2005.

[15]

Finite Element Approximation of a Variational Inequality Formulation of Bean's Model for Superconductivity

C. M. Elliott, D. Kay and V. Styles

SIAM J. Num. Anal. Vol. 42, No. 3, pages 1324—1341. 2004.

[16]

A preconditioner for the 3D Oseen equations

H. Elman, D. Kay, D. Loghin, D. J. Silvester, A. J. Wathen

No. 4, Technical Report, 2002.

[17]

A Preconditioner for the Steady-State Navier-Stokes Equations

D. Kay, D. Loghin and A. J. Wathen

SIAM J. Sci. Comput. Vol. 24, pages 237—256. 2002.

[18]

The reliability of local error estimators for convetion-diffusion equations

D. Kay, David Silvester

IMA J. Num. Anal. Vol. 21, pages 107—122. 2001.

[19]

A new preconditioner for the Oseen equations

2001.

[20]

Efficient preconditioning of the linearized Navier-Stokes equations

H. Elman, D. Kay, D. J. Silvester, A. Wathen

J. Comput. Appl. Math. pages 261—279. 2001.

[21]

Adaptive finite element simulation of currents at microelectrodes to a guaranteed accuracy. ECE and E C_2 E mechanisms at channel microband electrodes

K. Harriman, D. J. Gavaghan, P. Houston, D. Kay, E. Suli

Electrochemistry Comm. 2, pages 576—585. 2000.

[22]

Approximation theory for the hp-version finite element method and application to the non-linear Laplacian

M. Ainsworth, D. Kay

Appl. Num. Math. Vol. 34, pages 329—344. 2000.

[23]

The rate of convergence of the p-version finite element method for the non-linear Laplacian

M. Ainsworth, D. Kay

In Prague Mathematical Conference 1996 1999.

[24]

A posteriori error estimation for stabilized mixed approximations of the Stokes equations

D. Kay, D. J. Silvester

SIAM J. Sci. Comput. Vol. 21, No. 4, pages 1321—1336. 1999.

[25]

The approximation theory for the p-version finite element method and application to non-linear elliptic PDE's

M. Ainsworth, D. Kay

Num. Math. Vol. 82, pages 351—388. 1999.

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