Introduction to Quantum Fields on a Lattice

By J. Smit. 2002

304 citations recorded by the source corpus.

Preface 1. Introduction 2. Path integral and lattice regularisation 3. O(n) models 4. Gauge field on the lattice 5. U(1) and SU(n) gauge theory 6. Fermions on the lattice 7. Low mass hadrons in QCD 8. Chiral symmetry Appendix 1. SU(n) Appendix 2. Temporal gauge quantization in the continuum Appendix 3. Fermionic coherent states Appendix 4. Spinor fields.

Subfields: Nuclear and High Energy Physics

View Paper: https://www.semanticscholar.org/paper/7c397b09ec692e04fc7a7715c2a6fd5030da3585

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Nuclear and High Energy Physics

Citations in the corpus

Circuit complexity in interacting QFTs and RG flows (2018, background): “For the mass we have [88], (mδ)(2) = (mR δ) 2 − λR δ 4−d 2 I(mRδ) +O(λ 2 R) .”
Exact lattice supersymmetry (2008, background): “Examining the lattice action for these fermions in the coordinates of this sublattice, one discovers that the fermions are none other than “reduced staggered fermions” as discussed in [121].”
SU(N) gauge theories at large N (2012, background): “The reader interested in this latter aspect is referred to the excellent textbooks on lattice gauge theories [539, 540, 541, 542, 543, 544].”
Light Hadron Masses from Lattice QCD (2012, background): “…treatment is usually inadequate, which is the case in low energy QCD. Lattice gauge theory was introduced by (Wilson, 1974)1 and recent overviews include (DeGrand and Detar, 2006; Di Pierro, 2000; Gattringer and Lang, 2010; Gupta, 1997; Montvay and Munster, 1994; Rothe, 2005; Smit, 2002)2.”