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Aylwin, R., & Jerez-Hanckes, C. (2021). The effect of quadrature rules on finite element solutions of Maxwell variational problems Consistency estimates on meshes with straight and curved elements. Numer. Math., 147, 903–936.
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Aylwin, R., & Jerez-Hanckes, C. (2023). Finite-Element Domain Approximation for Maxwell Variational Problems on Curved Domains. SIAM J. Numer. Anal., 61(3), 1139–1171.
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Aylwin, R., Henriquez, F., & Schwab, C. (2023). ReLU Neural Network Galerkin BEM. J. Sci. Comput., 95(2), 41.
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Aylwin, R., Jerez-Hanckes, C., & Pinto, J. (2020). On the Properties of Quasi-periodic Boundary Integral Operators for the Helmholtz Equation. Integr. Equ. Oper. Theory, 92(2), 41 pp.
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Aylwin, R., Jerez-Hanckes, C., Schwab, C., & Zech, J. (2020). Domain Uncertainty Quantification in Computational Electromagnetics. SIAM-ASA J. Uncertain. Quantif., 8(1), 301–341.
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Aylwin, R., Jerez-Hanckes, C., Schwab, C., & Zech, J. (2023). Multilevel Domain Uncertainty Quantification in Computational Electromagnetics. Math. Models Methods Appl. Sci., 33(04), 877–921.
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Aylwin, R., Silva-Oelker, G., Jerez-Hanckes, C., & Fay, P. (2020). Optimization methods for achieving high diffraction efficiency with perfect electric conducting gratings. J. Opt. Soc. Am. A-Opt. Image Sci. Vis., 37(8), 1316–1326.
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Pinto, J., Aylwin, R., & Jerez-Hanckes, C. (2021). Fast solver for quasi-periodic 2D-Helmholtz scattering in layered media. ESAIM-Math. Model. Numer. Anal., 55(5), 2445–2472.
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Pinto, J., Aylwin, R., Silva-Oelker, G., & Jerez-Hanckes, C. (2021). Diffraction efficiency optimization for multilayered parametric holographic gratings. Opt. Lett., 46(16), 3929–3932.
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