Projects per year
Personal profile
Research interests
My current research interests are in the analysis and numerical analysis of wave propagation. For more information, see my Personal homepage.
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- 4 Similar Profiles
Helmholtz equation
Engineering & Materials Science
Helmholtz Equation
Mathematics
Acoustic Scattering
Mathematics
Acoustics
Engineering & Materials Science
Scattering
Engineering & Materials Science
Integral Operator
Mathematics
Boundary Integral
Mathematics
Hermann Von Helmholtz
Mathematics
Network
Recent external collaboration on country level. Dive into details by clicking on the dots.
Projects 2011 2022
Fast solvers for frequency-domain wave-scattering problems and applications
Graham, I., Gazzola, S. & Spence, E.
1/01/19 → 31/12/21
Project: Research council
Early Career Fellowship - At the Interface Between Semiclassical Analysis and Numerical Analysis of Wave Propagation Problems
1/10/17 → 30/09/22
Project: Research council
wave propagation
wave phenomena
electromagnetic wave
elastic wave
acoustic wave
Attendance of 26th Biennial Numerical Analysis Conference/Strathclyde
23/06/15 → 26/06/15
Project: UK charity
Post Doc Fellowship - New Methods and Analysis for Wave Propagation Problems
1/04/11 → 31/03/14
Project: Research council
wave propagation
partial differential equations
cracks
engineering
chemical reactors
Research Output 2010 2019
Acoustic transmission problems: wavenumber-explicit bounds and resonance-free regions
Moiola, A. & Spence, E., 28 Feb 2019, In : Mathematical Models & Methods in Applied Sciences. 29, 2, p. 317-354 38 p.Research output: Contribution to journal › Article
Transmission Problem
Explicit Bounds
Stars
Acoustics
Positive Curvature
1
Citation
(Scopus)
Can coercive formulations lead to fast and accurate solution of the Helmholtz equation?
Diwan, G. C., Moiola, A. & Spence, E. A., 15 May 2019, In : Journal of Computational and Applied Mathematics. 352, p. 110-131Research output: Contribution to journal › Article
Open Access
Domain decomposition preconditioning for the high-frequency time-harmonic Maxwell equations with absorption
Bonazzoli, M., Dolean, V., Graham, I., Spence, E. & Tournier, P-H., 8 Mar 2019, (Accepted/In press) In : Mathematics of Computation (MCOM).Research output: Contribution to journal › Article
Open Access
File
Domain Decomposition
Preconditioning
Maxwell's equations
Preconditioner
Absorption
Wavenumber-explicit analysis for the Helmholtz h-BEM: error estimates and iteration counts for the Dirichlet problem
Galkowski, J., Müller, E. & Spence, E., 11 Feb 2019, (Accepted/In press) In : Numerische Mathematik. 42, 2, p. 329-357Research output: Contribution to journal › Article
Open Access
Hermann Von Helmholtz
Dirichlet Problem
Error Estimates
Count
Sharp Bound
1
Citation
(Scopus)
A two-level domain-decomposition preconditioner for the time-harmonic maxwell’s equations
Bonazzoli, M., Dolean, V., Graham, I. G., Spence, E. A. & Tournier, P. H., 1 Jan 2018, Domain Decomposition Methods in Science and Engineering XXIV. DD 2017. Bjorstad, P. (ed.). Cham, Switzerland: Springer Verlag, p. 149-157 9 p. (Lecture Notes in Computational Science and Engineering; vol. 125).Research output: Chapter in Book/Report/Conference proceeding › Chapter