World's Best Scientists 2026 revealed!
Simon N. Chandler-Wilde

Simon N. Chandler-Wilde

D-Index & Metrics

Mathematics

D-Index
37
Citations
4253
World Ranking
2554
National Ranking
168

Overview

Simon N. Chandler-Wilde is affiliated with the University of Reading in the United Kingdom and has contributed extensively to research bridging mathematics, computer science, and engineering. Their work primarily spans advanced mathematical modeling, numerical methods, and various aspects of scattering and spectral theory.

Their research covers multiple scientific topics, including:

  • Advanced Mathematical Modeling in Engineering
  • Numerical methods in inverse problems
  • Electromagnetic Scattering and Analysis
  • Differential Equations and Boundary Problems
  • Matrix Theory and Algorithms
  • Spectral Theory in Mathematical Physics
  • Microwave Imaging and Scattering Analysis

Simon N. Chandler-Wilde's main fields of study are:

  • Mathematics
  • Computer Science
  • Engineering

More specifically, their subfields of study include:

  • Computational Theory and Mathematics
  • Mathematical Physics
  • Applied Mathematics
  • Atomic and Molecular Physics, and Optics
  • Biomedical Engineering

They have published research frequently in the following venues:

  • arXiv (Cornell University)
  • Numerische Mathematik
  • SIAM Journal on Mathematical Analysis
  • NOISE-CON proceedings
  • Journal of Spectral Theory

Among their recent papers are:

  • "On spectral inclusion sets and computing the spectra and pseudospectra of bounded linear operators," 2024, Journal of Spectral Theory
  • "The Complex-Scaled Half-Space Matching Method," 2022, SIAM Journal on Mathematical Analysis
  • "Coercivity, essential norms, and the Galerkin method for second-kind integral equations on polyhedral and Lipschitz domains," 2021, Numerische Mathematik
  • "Boundary element methods for acoustic scattering by fractal screens," 2021, Numerische Mathematik
  • "High-frequency Bounds for the Helmholtz Equation Under Parabolic Trapping and Applications in Numerical Analysis," 2020, SIAM Journal on Mathematical Analysis

Their frequent collaborators include:

  • Euan A. Spence
  • Andrea Moiola
  • Marko Lindner
  • David P. Hewett
  • Sonia Fliss

Best Publications

  • Numerical-asymptotic boundary integral methods in high-frequency acoustic scattering ∗

    Simon N. Chandler-Wilde;Ivan G. Graham;Stephen Langdon;Euan A. Spence

  • Efficient calculation of the green function for acoustic propagation above a homogeneous impedance plane

    S.N. Chandler-Wilde;D.C. Hothersall

  • A Galerkin Boundary Element Method for High Frequency Scattering by Convex Polygons

    S. N. Chandler-Wilde;S. Langdon

  • EXISTENCE, UNIQUENESS, AND VARIATIONAL METHODS FOR SCATTERING BY UNBOUNDED ROUGH SURFACES ∗

    Simon N. Chandler-Wilde;Peter Monk

  • WAVE-NUMBER-EXPLICIT BOUNDS IN TIME-HARMONIC SCATTERING

    Simon N. Chandler-Wilde;Peter Monk

  • A uniqueness result for scattering by infinite rough surfaces

    Simon N. Chandler-Wilde;Bo Zhang

  • Multiple-edge noise barriers

    D.H. Crombie;D.C. Hothersall;S.N. Chandler-Wilde

  • Electromagnetic scattering by an inhomogeneous conducting or dielectric layer on a perfectly conducting plate

    Simon N. Chandler-Wilde;Bo Zhang

  • Sound propagation above an inhomogeneous impedance plane

    S.N. Chandler-Wilde;D.C. Hothersall

  • Scattering by infinite one-dimensional rough surfaces

    Simon N. ChandlerWilde;Chris R. Ross;Bo Zhang

  • INFLUENCE OF SHAPE AND ABSORBING SURFACE—A NUMERICAL STUDY OF RAILWAY NOISE BARRIERS

    P.A. Morgan;D.C. Hothersall;S.N. Chandler-Wilde

  • Integral equation methods for scattering by infinite rough surfaces

    Bo Zhang;Simon N. Chandler-Wilde

  • A Wavenumber Independent Boundary Element Method for an Acoustic Scattering Problem

    S. Langdon;S. N. Chandler-Wilde

  • The Impedance Boundary Value Problem for the Helmholtz Equation in a Half‐Plane

    S. N. Chandler-Wilde

  • Condition number estimates for combined potential integral operators in acoustics and their boundary element discretisation

    Timo Betcke;Simon Neil Chandler-Wilde;I. G. Graham;Stephen Langdon

  • Interpolation of Hilbert and Sobolev Spaces: Quantitative Estimates and Counterexamples

    Simon N. Chandler-Wilde;David P. Hewett;Andrea Moiola

  • Condition number estimates for combined potential boundary integral operators in acoustic scattering

    Simon Neil Chandler-Wilde;Ivan G Graham;Stephen Langdon;Marko Lindner

  • Scattering by rough surfaces : the Dirichlet problem for the Helmholtz equation in a non-locally perturbed half-plane

    Simon N. Chandler-Wilde;Christopher R. Ross

  • Padé approximants for the acoustical properties of rigid frame porous media with pore size distributions

    K. V. Horoshenkov;Keith Attenborough;S. N. Chandler-Wilde

  • A Nyström Method for a Class of Integral Equations on the Real Line with Applications to Scattering by Diffraction Gratings and Rough Surfaces

    A. Meier;T. Arens;S.N. Chandler-Wilde;Andreas Kirsch

  • Variational Approach in Weighted Sobolev Spaces to Scattering by Unbounded Rough Surfaces

    Simon N. Chandler-Wilde;Johannes Elschner

  • Boundary element methods for acoustics

    Simon Chandler-Wilde;Steve Langdon

Frequent Co-Authors

Bo Zhang
Bo Zhang Chinese Academy of Sciences
Ivan G. Graham
Ivan G. Graham University of Bath
Peter Monk
Peter Monk University of Delaware
BinLiang Lin
BinLiang Lin Tsinghua University
Andreas Kirsch
Andreas Kirsch Karlsruhe Institute of Technology

If you think any of the details on this page are incorrect, let us know.

Report an issue

We appreciate your kind effort to assist us to improve this page, it would be helpful providing us with as much detail as possible in the text box below:

Related Online Degrees & Career Pathways

For students interested in Mathematics, exploring complementary online degrees can broaden career opportunities. Many professionals pivot to business and finance fields, where quantitative skills are in high demand. Consider pursuing a dba online programs, which combine data analysis with strategic decision-making—ideal for math graduates seeking leadership roles.

Finance is another lucrative pathway. Specialized degrees like online masters in finance programs emphasize financial modeling and risk assessment, skills closely aligned with mathematical training. These programs often offer flexibility and affordability, making them accessible for working professionals.

For those aiming to quickly advance their business acumen, the shortest online mba programs provide an efficient pathway to managerial roles without sacrificing quality or career impact. These accelerated degrees help math graduates transition into versatile leadership positions.

Additionally, a master's degree in marketing can complement analytical abilities with strategic communication and market research expertise. This blend equips graduates to excel in data-driven marketing roles within diverse industries.

Best Scientists Citing Simon N. Chandler-Wilde

Trending Scientists