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Mathematical theory and applications of multiple wave scattering

Bennetts, L. G.; Meylan, M. H.; Peter, M. A.; Pinfield, V. J.; Umnova, O.

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Authors

L. G. Bennetts

M. H. Meylan

M. A. Peter

V. J. Pinfield

O. Umnova



Abstract

The Isaac Newton Institute for Mathematical Sciences hosted a six-month programme on Mathematical Theory and Applications of Multiple Wave Scattering (MWS) in 2023. The programme was driven by the rapidly growing international research interest in multiple wave scattering, linked to developments in many application areas, from photonics, medical imaging and metamaterials. While it was readily apparent that there are theoretical approaches to multiple wave scattering that are common to various wave phenomena (acoustic, optical, etc.), the research community was widely dispersed in a variety of disciplinary areas, or focused on particular applications, which was holding back the potential for broad scientific advancements. Thus, the MWS programme aimed to bring together these distributed researchers, in order to share their knowledge, bridge the gaps between disciplines and applications and develop a shared language and understanding of the approaches taken by the diverse research communities. In doing so, it was intended to accelerate the progress of mathematical theory for numerous application areas and establish new collaborations between previously disconnected (or merely weakly connected) research communities, to the benefit of enhanced research development. This special feature showcases a cross-section of outcomes of the work initiated or progressed during the MWS programme.

Journal Article Type Editorial
Acceptance Date Dec 20, 2024
Online Publication Date Feb 5, 2025
Deposit Date Feb 24, 2025
Publicly Available Date Feb 24, 2025
Journal Proceedings A
Print ISSN 1364-5021
Electronic ISSN 1471-2946
Publisher The Royal Society
Peer Reviewed Peer Reviewed
Volume 481
Issue 2307
Pages 20240980
DOI https://doi.org/10.1098/rspa.2024.0980
Keywords water waves, metamaterials, acoustics, mathematical methods, wave physics, optics

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