Euan A Spence

Euan A Spence

University of Bath

H-index: 26

Europe-United Kingdom

About Euan A Spence

Euan A Spence, With an exceptional h-index of 26 and a recent h-index of 20 (since 2020), a distinguished researcher at University of Bath, specializes in the field of Applied Mathematics, Partial Differential Equations, Numerical Analysis, Semiclassical Analysis.

His recent articles reflect a diverse array of research interests and contributions to the field:

The geometric error is less than the pollution error when solving the high-frequency Helmholtz equation with high-order FEM on curved domains

Convergence of overlapping domain decomposition methods with PML transmission conditions applied to nontrapping Helmholtz problems

Helmholtz quasi-resonances are unstable under most single-signed perturbations of the wave speed

Sharp preasymptotic error bounds for the Helmholtz -FEM

Scattering by Finely Layered Obstacles: Frequency-Explicit Bounds and Homogenization

Perfectly-matched-layer truncation is exponentially accurate at high frequency

Helmholtz FEM solutions are locally quasi-optimal modulo low frequencies

Numerical analysis at the semiclassical analysis/numerical analysis interface: issues and case studies

Euan A Spence Information

University

Position

Professor of Mathematics

Citations(all)

1884

Citations(since 2020)

1217

Cited By

1206

hIndex(all)

26

hIndex(since 2020)

20

i10Index(all)

38

i10Index(since 2020)

35

Email

University Profile Page

University of Bath

Google Scholar

View Google Scholar Profile

Euan A Spence Skills & Research Interests

Applied Mathematics

Partial Differential Equations

Numerical Analysis

Semiclassical Analysis

Top articles of Euan A Spence

Title

Journal

Author(s)

Publication Date

The geometric error is less than the pollution error when solving the high-frequency Helmholtz equation with high-order FEM on curved domains

arXiv preprint arXiv:2401.16413

Théophile Chaumont-Frelet

Euan A Spence

2024/1/29

Convergence of overlapping domain decomposition methods with PML transmission conditions applied to nontrapping Helmholtz problems

arXiv preprint arXiv:2404.02156

Jeffrey Galkowski

Shihua Gong

Ivan G Graham

David Lafontaine

Euan A Spence

2024/4/2

Helmholtz quasi-resonances are unstable under most single-signed perturbations of the wave speed

arXiv preprint arXiv:2402.00843

Euan A Spence

Jared Wunsch

Yuzhou Zou

2024/2/1

Sharp preasymptotic error bounds for the Helmholtz -FEM

arXiv preprint arXiv:2301.03574

Jeffrey Galkowski

Euan A Spence

2023/1/9

Scattering by Finely Layered Obstacles: Frequency-Explicit Bounds and Homogenization

SIAM Journal on Mathematical Analysis

Théophile Chaumont-Frelet

EA Spence

2023/4/30

Perfectly-matched-layer truncation is exponentially accurate at high frequency

SIAM Journal on Mathematical Analysis

Jeffrey Galkowski

David Lafontaine

Euan Spence

2023/8/4

Helmholtz FEM solutions are locally quasi-optimal modulo low frequencies

arXiv preprint arXiv:2304.14737

Martin Averseng

Euan A Spence

Jeffrey Galkowski

2023/4/28

Numerical analysis at the semiclassical analysis/numerical analysis interface: issues and case studies

Simon N Chandler-Wilde

Euan A Spence

2023

Helmholtz boundary integral methods and the pollution effect

preparation.(Cited on p. 814)

J Galkowski

M Rachh

EA Spence

2023/7/20

Sharp bounds on Helmholtz impedance-to-impedance maps and application to overlapping domain decomposition

Pure and Applied Analysis

David Lafontaine

Euan A Spence

2023/12/15

A simple proof that the hp-FEM does not suffer from the pollution effect for the constant-coefficient full-space Helmholtz equation

Advances in Computational Mathematics

Euan A Spence

2023/4

Does the Helmholtz boundary element method suffer from the pollution effect?

Siam Review

Jeffrey Galkowski

Euan A Spence

2023

Wavenumber-explicit parametric holomorphy of Helmholtz solutions in the context of uncertainty quantification

SIAM/ASA Journal on Uncertainty Quantification

Euan A Spence

Jared Wunsch

2023/6/30

Explicit bounds for the high-frequency time-harmonic Maxwell equations in heterogeneous media

Journal de Mathématiques Pures et Appliquées

Théophile Chaumont-Frelet

Andrea Moiola

Euan A Spence

2023/11/1

A variational interpretation of Restricted Additive Schwarz with impedance transmission condition for the Helmholtz problem

Shihua Gong

Martin J Gander

Ivan G Graham

Euan A Spence

2023/3/16

Convergence of restricted additive Schwarz with impedance transmission conditions for discretised Helmholtz problems

Mathematics of Computation

Shihua Gong

Ivan Graham

Euan Spence

2023/1

At the Interface between Semiclassical Analysis and Numerical Analysis of Wave Scattering Problems

Oberwolfach Reports

Simon N Chandler-Wilde

Monique Dauge

Euan Spence

Jared Wunsch

2023/6/13

Local absorbing boundary conditions on fixed domains give order-one errors for high-frequency waves

IMA Journal of Numerical Analysis

Jeffrey Galkowski

David Lafontaine

Euan A Spence

2023/9/9

Optimisation of seismic imaging via bilevel learning

arXiv preprint arXiv:2301.10762

Shaunagh Downing

Silvia Gazzola

Ivan G Graham

Euan A Spence

2023/1/25

Correction to: Coercivity, essential norms, and the Galerkin method for second-kind integral equations on polyhedral and Lipschitz domains

Numerische Mathematik

SN Chandler-Wilde

EA Spence

2023/6

See List of Professors in Euan A Spence University(University of Bath)

Co-Authors

H-index: 51
Martin Gander

Martin Gander

Université de Genève

H-index: 41
Simon Chandler-Wilde

Simon Chandler-Wilde

University of Reading

H-index: 30
Natasha Flyer

Natasha Flyer

University of Colorado Boulder

H-index: 27
Valery Smyshlyaev

Valery Smyshlyaev

University College London

H-index: 23
Timo Betcke

Timo Betcke

University College London

H-index: 22
Jared Wunsch

Jared Wunsch

North Western University

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