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  1. Home
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  3. Quantum Fields on a Lattice
  • Cited by 426
Publisher:
Cambridge University Press
Online publication date:
September 2009
Print publication year:
1994
Online ISBN:
9780511470783
DOI:
https://doi.org/10.1017/CBO9780511470783
Subjects:
Particle Physics and Nuclear Physics, Physics and Astronomy, Theoretical Physics and Mathematical Physics
Series:
Cambridge Monographs on Mathematical Physics
Information

Book description

This book presents a comprehensive and coherent account of the theory of quantum fields on a lattice, an essential technique for the study of the strong and electroweak nuclear interactions. Quantum field theory describes basic physical phenomena over an extremely wide range of length or energy scales. Quantum fields exist in space and time, which can be approximated by a set of lattice points. This approximation allows the application of powerful analytical and numerical techniques, and has provided a powerful tool for the study of both the strong and the electroweak interaction. After introductory chapters on scalar fields, gauge fields and fermion fields, the book studies quarks and gluons in QCD and fermions and bosons in the electroweak theory. The last chapter is devoted to numerical simulation algorithms which have been used in recent large-scale numerical simulations. The book will be valuable for graduate students and researchers in theoretical physics, elementary particle physics, and field theory, interested in non-perturbative approximations and numerical simulations of quantum field phenomena.

Reviews

‘… an excellent introduction to present day lattice methods for particle physics. In its scope it is almost unrivalled and is a must for every student taking up the field. The researcher in the field will value it as a standard reference and entry point to the literature.’

U. Wolff Source: CERN Courier

‘… will be a useful teaching and reference source for many years … Montvay and Munster are to be congratulated on producing a book that will be valued by most researchers using the lattice formulation of quantum field theory.’

Source: The Times Higher Education Supplement

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