A space–time DG method for the Schrödinger equation with variable potential von Gómez, Sergio, Moiola, Andrea

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Boundary element methods for acoustic scattering by fractal screens von Chandler-Wilde, Simon N., Hewett, David P., Moiola, Andrea, Besson, Jeanne

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Error analysis of Trefftz-discontinuous Galerkin methods for the time-harmonic Maxwell equations von HIPTMAIR, RALF, MOIOLA, ANDREA, PERUGIA, ILARIA

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A space--time quasi-Trefftz DG method for the wave equation with piecewise-smooth coefficients von Lise-Marie Imbert-Gérard, Andrea Moiola, Paul Stocker

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A Survey of Trefftz Methods for the Helmholtz Equation von Hiptmair, Ralf, Moiola, Andrea, Perugia, Ilaria

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A space–time Trefftz discontinuous Galerkin method for the acoustic wave equation in first-order formulation von Moiola, Andrea, Perugia, Ilaria

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A Space-Time Trefftz Discontinuous Galerkin Method for the Linear Schrödinger Equation von Gómez, Sergio, Moiola, Andrea

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Spurious Quasi-Resonances in Boundary Integral Equations for the Helmholtz Transmission Problem von Hiptmair, Ralf, Moiola, Andrea, Spence, Euan

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Numerical quadrature for singular integrals on fractals von Gibbs, Andrew, Hewett, David, Moiola, Andrea

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Space-Time Virtual Elements for the Heat Equation von Gomez, Sergio, Mascotto, Lorenzo, Moiola, Andrea, Perugia, Ilaria

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Acoustic transmission problems: wavenumber-explicit bounds and resonance-free regions von Moiola, Andrea, Spence, Euan

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Spurious Quasi-Resonances in Boundary Integral Equations for the Helmholtz Transmission Problem von Hiptmair, Ralf, Moiola, Andrea, Spence, Euan A.

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Space–time discontinuous Galerkin approximation of acoustic waves with point singularities von Bansal, Pratyuksh, Moiola, Andrea, Perugia, Ilaria, Schwab, Christoph

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On polynomial Trefftz spaces for the linear time-dependent Schrödinger equation von Gómez, Sergio, Moiola, Andrea, Perugia, Ilaria, Stocker, Paul

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Is the Helmholtz Equation Really Sign-Indefinite? von Moiola, Andrea, Spence, Euan A.

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Stable approximation of Helmholtz solutions in the disk by evanescent plane waves von Parolin, Emile, Huybrechs, Daan, Moiola, Andrea

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Can coercive formulations lead to fast and accurate solution of the Helmholtz equation? von Diwan, Ganesh C., Moiola, Andrea, Spence, Euan A.

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Corrigendum: Interpolation of Hilbert and Sobolev spaces: Quantitative estimates and counterexamples von Chandler‐Wilde, Simon, Hewett, David, Moiola, Andrea

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Corrigendum: Interpolation of Hilbert and Sobolev spaces: Quantitative estimates and counterexamples: Mathematika 61 (2015), 414–443 von Chandler‐Wilde, Simon, Hewett, David, Moiola, Andrea

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Stable approximation of Helmholtz solutions in the disk by evanescent plane waves von Parolin, Emile, Huybrechs, Daan, Moiola, Andrea

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