Research

Items by Spence, Euan

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Number of items: 17.

Articles

Spence, E. A., Kamotski, I. V. and Smyshlyaev, V. P., 2015. Coercivity of combined boundary integral equations in high-frequency scattering. Communications on Pure and Applied Mathematics, 68 (9), pp. 1587-1639.

Spence, E. A., 2015. Bounding acoustic layer potentials via oscillatory integral techniques. BIT Numerical Mathematics, 55 (1), pp. 279-318.

Graham, I. G., Löhndorf, M., Melenk, J. M. and Spence, E. A., 2015. When is the error in the h-BEM for solving the Helmholtz equation bounded independently of k ? BIT Numerical Mathematics, 55 (1), pp. 171-214.

Spence, E., Baskin, D. and Wunsch, J., 2015. Forthcoming. Sharp high-frequency estimates for the Helmholtz equation and applications to boundary integral equations. SIAM Journal on Mathematical Analysis (SIMA)

Betcke, T., Phillips, J. and Spence, E. A., 2014. Spectral decompositions and nonnormality of boundary integral operators in acoustic scattering. IMA Journal of Numerical Analysis, 34 (2), pp. 700-731.

Moiola, A. and Spence, E.A., 2014. Is the helmholtz equation really sign-indefinite? Siam Review, 56 (2), pp. 274-312.

Spence, E. A., 2014. Wavenumber-Explicit Bounds in Time-Harmonic Acoustic Scattering. SIAM Journal on Mathematical Analysis (SIMA), 46 (4), pp. 2987-3024.

Graham, I., Spence, E., Chandler-Wilde, S. and Langdon, S., 2012. Numerical-asymptotic boundary integral methods in high-frequency acoustic scattering. Acta Numerica, 21, pp. 89-305.

Fokas, A.S. and Spence, E.A., 2012. Synthesis, as Opposed to Separation, of Variables. Siam Review, 54 (2), pp. 291-324.

Spence, E. A., Chandler-Wilde, S. N., Graham, I. G. and Smyshlyaev, V. P., 2011. A new frequency-uniform coercive boundary integral equation for acoustic scattering. Communications on Pure and Applied Mathematics, 64 (10), pp. 1384-1415.

Betcke, T. and Spence, E. A., 2011. Numerical estimation of coercivity constants for boundary integral operators in acoustic scattering. SIAM Journal on Numerical Analysis (SINUM), 49 (4), pp. 1572-1601.

Spence, E. A. and Fokas, A. S., 2010. A new transform method I: domain-dependent fundamental solutions and integral representations. Proceedings of the Royal Society of London Series A - Mathematical Physical and Engineering Sciences, 466 (2120), pp. 2259-2281.

Spence, E. A. and Fokas, A. S., 2010. A new transform method II: the global relation and boundary-value problems in polar coordinates. Proceedings of the Royal Society of London Series A - Mathematical Physical and Engineering Sciences, 466 (2120), pp. 2283-2307.

Smitheman, S. A., Spence, E. A. and Fokas, A. S., 2010. A spectral collocation method for the Laplace and modified Helmholtz equations in a convex polygon. IMA Journal of Numerical Analysis, 30 (4), pp. 1184-1205.

Conference or Workshop Items

Spence, E., 2015. Transform Methods for Linear PDEs. Springer, pp. 1496-1500.

This list was generated on Fri Feb 12 05:10:06 2016 GMT.