A simple proof that the hp-FEM does not suffer from the pollution effect for the constant-coefficient full-space Helmholtz equation von Spence, E. A.

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Wavenumber-Explicit Bounds in Time-Harmonic Acoustic Scattering von Spence, E. A.

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Domain decomposition preconditioning for high-frequency Helmholtz problems with absorption von GRAHAM, I. G., SPENCE, E. A., VAINIKKO, E.

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A sharp relative-error bound for the Helmholtz h-FEM at high frequency von Lafontaine, D., Spence, E. A., Wunsch, J.

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Coercive second-kind boundary integral equations for the Laplace Dirichlet problem on Lipschitz domains von Chandler-Wilde, S. N., Spence, E. A.

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A spectral collocation method for the Laplace and modified Helmholtz equations in a convex polygon von Smitheman, S. A., Spence, E. A., Fokas, A. S.

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Applying GMRES to the Helmholtz equation with strong trapping: how does the number of iterations depend on the frequency? von Marchand, P., Galkowski, J., Spence, E. A., Spence, A.

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Wavenumber-explicit convergence of the hp-FEM for the full-space heterogeneous Helmholtz equation with smooth coefficients von Lafontaine, D., Spence, E.A., Wunsch, J.

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Coercivity, essential norms, and the Galerkin method for second-kind integral equations on polyhedral and Lipschitz domains von Chandler-Wilde, S. N., Spence, E. A.

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Correction to: Coercivity, essential norms, and the Galerkin method for second-kind integral equations on polyhedral and Lipschitz domains von Chandler-Wilde, S. N., Spence, E. A.

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Domain decomposition preconditioning for the high-frequency time-harmonic Maxwell equations with absorption von Bonazzoli, M., Dolean, V., Graham, I. G., Spence, E. A., Tournier, P.-H.

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Synthesis, as Opposed to Separation, of Variables von Fokas, A. S., Spence, E. A.

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High-Frequency Estimates on Boundary Integral Operators for the Helmholtz Exterior Neumann Problem von Galkowski, J., Marchand, P., Spence, E. A.

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Analysis of a Helmholtz preconditioning problem motivated by uncertainty quantification von Graham, I. G., Pembery, O. R., Spence, E. A.

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NUMERICAL ESTIMATION OF COERCIVITY CONSTANTS FOR BOUNDARY INTEGRAL OPERATORS IN ACOUSTIC SCATTERING von BETCKE, T., SPENCE, E. A.

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Uniform asymptotics as a stationary point approaches an endpoint von Fernandez, A, Spence, E A, Fokas, A S

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A new transform method I: domain-dependent fundamental solutions and integral representations von Spence, E. A., Fokas, A. S.

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A new transform method II: the global relation and boundary-value problems in polar coordinates von Spence, E. A., Fokas, A. S.

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Spectral decompositions and nonnormality of boundary integral operators in acoustic scattering von Betcke, T., Phillips, J., Spence, E. A.

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Does the Helmholtz Boundary Element Method Suffer from the Pollution Effect? von Galkowski, J., Spence, E. A.

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