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Mathematics

D-Index
37
Citations
7305
World Ranking
2453
National Ranking
162

Overview

David B Fairlie is a researcher affiliated with Durham University in the United Kingdom, specializing primarily in the field of Physics and Astronomy. Their work spans several subfields, including Astronomy and Astrophysics, Statistical and Nonlinear Physics, Atomic and Molecular Physics, and Optics, as well as Nuclear and High Energy Physics.

The scientist's research covers a range of topics broadly related to quantum and astrophysical phenomena. Their main areas of focus include:

  • Quantum chaos and dynamical systems
  • Quantum Mechanics and Applications
  • Cosmology and Gravitation Theories
  • Nuclear physics research studies
  • Gamma-ray bursts and supernovae
  • Stellar, planetary, and galactic studies

David B Fairlie has published papers in established venues such as the Journal of Physics A Mathematical and Theoretical and the Bulletin of the London Mathematical Society. Notable recent papers include:

  • "Interconnections among nonlinear field equations," 2020, Journal of Physics A Mathematical and Theoretical
  • "John Charlton Polkinghorne, 1930-2021," 2024, Bulletin of the London Mathematical Society

The research does not indicate frequent collaborations with particular coauthors, suggesting an independent research trajectory or a wide network of collaborators rather than consistent repeated partnerships.

The published work reflects contributions to both theoretical aspects and historical or biographical studies within the field of physics, as seen in the 2024 publication recognizing John Charlton Polkinghorne.

Best Publications

  • Quantum mechanics in phase space : an overview with selected papers

    Cosmas K. Zachos;David B. Fairlie;Thomas L. Curtright

  • Higgs fields and the determination of the Weinberg angle

    D.B. Fairlie

  • First-order equations for gauge fields in spaces of dimension greater than four

    E. Corrigan;C. Devchand;D.B. Fairlie;J. Nuyts

  • Trigonometric structure constants for new infinite-dimensional algebras

    D.B. Fairlie;P. Fletcher;C.K. Zachos

  • Features of time-independent Wigner functions

    Thomas Curtright;David Fairlie;Cosmas K. Zachos

  • Infinite Dimensional Algebras and a Trigonometric Basis for the Classical Lie Algebras

    D. B. Fairlie;P. Fletcher;C. K. Zachos

  • Infinite-dimensional algebras, sine brackets, and SU(∞)

    D.B. Fairlie;Cosmas K. Zachos

  • Scalar field theory and exact solutions to a classical SU (2) gauge theory

    Edward Corrigan;D.B. Fairlie

  • A green function for the general self-dual gauge field

    E.F. Corrigan;D.B. Fairlie;S. Templeton;P. Goddard

  • The construction of self-dual solutions to SU(2) gauge theory

    E. F. Corrigan;D. B. Fairlie;R. G. Yates;P. Goddard

  • Universal field equations with covariant solutions

    D.B. Fairlie;J. Govaerts;A. Morozov

  • Magnetic monopoles in SU(3) gauge theories

    Edward Corrigan;David I. Olive;David I. Olive;D.B. Fairlie;J. Nuyts

  • Multiparameter associative generalizations of canonical commutation relations and quantized planes

    D.B. Fairlie;Cosmas K. Zachos

  • A Concise Treatise on Quantum Mechanics in Phase Space

    Thomas L Curtright;David B Fairlie;Cosmas K Zachos

  • Off-shell states in dual resonance theory

    Edward Corrigan;D.B. Fairlie

  • Spherically symmetric solutions of gauge theories in eight dimensions

    D B Fairlie;J Nuyts

  • Euler hierarchies and universal equations

    D. B. Fairlie;J. Govaerts

  • The formulation of quantum mechanics in terms of phase space functions

    D. B. Fairlie

  • A Coding of Real Null Four-Momenta into World-Sheet Coordinates

    David B. Fairlie

  • An analogue model for KSV theory

    D.B. Fairlie;Holger Bech Nielsen

  • GEOMETRY, TOPOLOGY AND PHYSICS

    Unknown

Frequent Co-Authors

Edward Corrigan
Edward Corrigan University of York
Peter Goddard
Peter Goddard Institute for Advanced Study
Alexander P. Veselov
Alexander P. Veselov Loughborough University
Shlomo Sternberg
Shlomo Sternberg Harvard University

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