Limited Time SaleUS$25.79 cheaper than the new price!!
| Management number | 238069709 | Release Date | 2026/07/11 | List Price | US$17.20 | Model Number | 238069709 | ||
|---|---|---|---|---|---|---|---|---|---|
| Category | |||||||||
This book provides a concise introduction to quantum fields on a lattice: a precise and non-perturbative definition of quantum field theory obtained by replacing continuous space-time by a discrete set of points on a lattice. The path integral on the lattice is explained in concrete examples using weak and strong coupling expansions. Fundamental concepts such as 'triviality' of Higgs fields and confinement of quarks and gluons into hadrons are described and illustrated with the results of numerical simulations. The book also provides an introduction to chiral symmetry and chiral gauge theory, as well as quantized non-Abelian gauge fields, scaling and universality. Based on the lecture notes of a course given by the author, this book contains many explanatory examples and exercises, and is suitable as a textbook for advanced undergraduate and graduate courses. Originally published in 2002, this title has been reissued as an Open Access publication on Cambridge Core.
| Book format | Paperback |
|---|---|
| Fiction/nonfiction | Non-Fiction |
| Genre | Textbooks |
| Publication date | July, 2023 |
| Pages | 284 |
| Reading level | Professional & Vocational |
| Subgenre | Physics |
| Series title | Cambridge Lecture Notes in Physics |
| Number in series | 15 |
| Edition | 1 |
| Publisher | Cambridge University Press |
| Original languages | English |
| Language | English |
| Edu focus | Physics |
| Educational level | College |
| Is collectible | N |
| Recording time | 0 min |
| Retail packaging | Single Piece |
| Assembled product dimensions (l x w x h) | 6.00 x 0.60 x 9.00 in |
| Assembled product weight | 0.84 lb |
| Bisac subject heading | Science |
If you notice any omissions or errors in the product information on this page, please use the correction request form below.
Correction Request Form