Local Quantum Physics -- Fields, Particles, Algebras



algebraic quantum field theory (perturbative, on curved spacetimes, homotopical)



field theory: classical, pre-quantum, quantum, perturbative quantum

Lagrangian field theory


quantum mechanical system, quantum probability

free field quantization

gauge theories

interacting field quantization



States and observables

Operator algebra

Local QFT

Perturbative QFT


physics, mathematical physics, philosophy of physics

Surveys, textbooks and lecture notes

theory (physics), model (physics)

experiment, measurement, computable physics

This entry is about the book

  • Rudolf Haag, Local quantum physics – Fields, particles, algebras Springer (1992) 2nd., rev. and enlarged ed. Springer (1996) (ZMATH entry)

which discusses basic aspects of quantum field theory from the axiomatic and precise point of view of AQFT (formalizing quantum field theories by their local nets of observables).

While axiomatic, the book does contain a fair bit of discussion of the relation to actual physics.

Here is a hyperlinked keyword list


Chapter I Background

Chapter II General quantum field theory

Chapter III Algebras of local observables and fields

Chapter IV Charges, global gauge groups and exchange symmetry

Chapter V Thermal states and modular automorphisms

Chapter VI Particles. Completeness of the particle picture

Chapter VII Principles and lessons of quantum field theory

Chapter VIII Retrospective and outlook

Last revised on July 31, 2011 at 08:52:33. See the history of this page for a list of all contributions to it.