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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Dive into the research topics where Euan Spence is active. These topic labels come from the works of this person. Together they form a unique fingerprint.
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Projects
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From functional models of operator theory to materials science: new vistas through Bath-UNAM partnership
Cherednichenko, K., Spence, E., Silva, L. O., Ballesteros, M. & Kiselev, A.
1/01/20 → 31/12/21
Project: Research-related funding
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Fast solvers for frequency-domain wave-scattering problems and applications
Graham, I., Gazzola, S. & Spence, E.
Engineering and Physical Sciences Research Council
1/01/19 → 31/12/21
Project: Research council
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Attendance of 26th Biennial Numerical Analysis Conference/Strathclyde
Freitag, M. & Spence, E.
Institute of Mathematics and its Applications
23/06/15 → 26/06/15
Project: UK charity
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Post Doc Fellowship - New Methods and Analysis for Wave Propagation Problems
Engineering and Physical Sciences Research Council
1/04/11 → 31/03/14
Project: Research council
Research output
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Domain decomposition preconditioners for high-order discretisations of the heterogeneous Helmholtz equation
Gong, S., Graham, I. & Spence, E., 4 Oct 2020, (Acceptance date) In: IMA Journal of Numerical Analysis.Research output: Contribution to journal › Article › peer-review
Open Access -
For most frequencies, strong trapping has a weak effect in frequency-domain scattering
Lafontaine, D., Spence, E. A. & Wunsch, J., 31 Jul 2020, In: Communications on Pure and Applied Mathematics.Research output: Contribution to journal › Article
Open Access -
High-frequency bounds for the Helmholtz equation under parabolic trapping and applications in numerical analysis
Chandler-Wilde, S., Spence, E., Gibbs, A. & Smyshlyaev, V., 2020, In: Siam Journal on Mathematical Analysis. 52, 1, p. 845-893 49 p.Research output: Contribution to journal › Article
Open AccessFile21 Downloads (Pure) -
Optimal constants in nontrapping resolvent estimates and applications in numerical analysis
Galkowski, J., Spence, E. A. & Wunsch, J., 2020, In: Pure and Applied Analysis. 2, 1, p. 157-202Research output: Contribution to journal › Article
Open Access -
The Helmholtz equation in random media: well-posedness and a priori bounds
Pembery, O. R. & Spence, E., 2020, In: SIAM/ASA Journal on Uncertainty Quantification. 8, 1, p. 58-87 30 p.Research output: Contribution to journal › Article › peer-review
Open AccessFile1 Citation (Scopus)11 Downloads (Pure)