Description

Book Synopsis
A collection of lecture notes and survey papers based on the minicourses given by leading experts at the 2016 CRM Summer School on Spectral Theory and Applications. Papers cover a broad variety of topics in spectral theory, starting from the fundamentals and highlighting its connections to PDEs, geometry, physics, and numerical analysis.

Table of Contents
  • T. Ransford, Fundamentals of spectral theory
  • R. S. Laugesen, Spectral theory of partial differential equations
  • R. Froese, From classical mechanics to quantum mechanics
  • F. Kwok, Numerical methods for spectral theory
  • Y. Canzani, Spectral geometry
  • R. Band and S. Gnutzmann, Quantum graphs via exercises
  • D. Khavinson, Spectral properties of classical integral operators and geometry.

    Spectral Theory and Applications

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      RRP £115.00 – you save £11.50 (10%)

      Order before 4pm tomorrow for delivery by Mon 22 Jun 2026.

      A Paperback by Alexandre Girouard

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        View other formats and editions of Spectral Theory and Applications by Alexandre Girouard

        Publisher: MP-AMM American Mathematical
        Publication Date: 11/30/2018 12:00:00 AM
        ISBN13: 9781470435561, 978-1470435561
        ISBN10: 147043556X

        Description

        Book Synopsis
        A collection of lecture notes and survey papers based on the minicourses given by leading experts at the 2016 CRM Summer School on Spectral Theory and Applications. Papers cover a broad variety of topics in spectral theory, starting from the fundamentals and highlighting its connections to PDEs, geometry, physics, and numerical analysis.

        Table of Contents
        • T. Ransford, Fundamentals of spectral theory
        • R. S. Laugesen, Spectral theory of partial differential equations
        • R. Froese, From classical mechanics to quantum mechanics
        • F. Kwok, Numerical methods for spectral theory
        • Y. Canzani, Spectral geometry
        • R. Band and S. Gnutzmann, Quantum graphs via exercises
        • D. Khavinson, Spectral properties of classical integral operators and geometry.

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