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Cited article:

A wideband Fast Multipole Method for the Helmholtz kernel: Theoretical developments

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Fourier-Based Fast Multipole Method for the Helmholtz Equation

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SIAM Journal on Scientific Computing 35 (1) A79 (2013)
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The Ultra Weak Variational Formulation Using Bessel Basis Functions

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Source point discovery through high frequency asymptotic time reversal

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Fast regularized linear sampling for inverse scattering problems

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A comparison of wave‐based discontinuous Galerkin, ultra‐weak and least‐square methods for wave problems

G. Gabard, P. Gamallo and T. Huttunen
International Journal for Numerical Methods in Engineering 85 (3) 380 (2011)
https://doi.org/10.1002/nme.2979

Aq-adaptive partition of unity finite element method for the solution of the 2-D Helmholtz equation

M S Mohamed, O Laghrouche and J Trevelyan
IOP Conference Series: Materials Science and Engineering 10 012148 (2010)
https://doi.org/10.1088/1757-899X/10/1/012148

Comparison of two wave element methods for the Helmholtz problem

T. Huttunen, P. Gamallo and R. J. Astley
Communications in Numerical Methods in Engineering 25 (1) 35 (2009)
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On the numerical approximation of high-frequency acoustic multiple scattering problems by circular cylinders

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Journal of Computational Physics 227 (3) 1754 (2008)
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A comparison of two Trefftz‐type methods: the ultraweak variational formulation and the least‐squares method, for solving shortwave 2‐D Helmholtz problems

P. Gamallo and R. J. Astley
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Solving Maxwell’s equations using the ultra weak variational formulation

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Journal of Computational Physics 223 (2) 731 (2007)
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Plane wave decomposition in the unit disc: Convergence estimates and computational aspects

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Error estimates in the Fast Multipole Method for scattering problems Part 2: Truncation of the Gegenbauer series

Quentin Carayol and Francis Collino
ESAIM: Mathematical Modelling and Numerical Analysis 39 (1) 183 (2005)
https://doi.org/10.1051/m2an:2005008