000			02036 a2200229 4500
008			230614b2017 |||||||| |||| 00| 0 eng d
020			_a9780198788409 (PB)
041			_aeng
080			_a530.145 _bBAU
100			_aBaulieu, Laurent
245			_aFrom Classical to Quantum Fields
260			_bOxford University Press _c2017 _aOxford
300			_axvii, 931p
505			_aRelativistic invariance The electromagnetic field General relativity: a field theory of gravitation The physical states Relativistic wave equations Towards a relativistic quantum mechanics Functional integrals and probabilistic amplitudes Functional integrals and quantum mechanics: formal developments The Euclidean functional integrals Fermions and functional formalism Relativistic quantum fields Applications Geometry and quantum dynamics Broken symmetries Quantum field theory at higher orders A first glance at renormalisation and symmetry Renormalisation of Yang-Mills theory and BRST symmetry Some consequences of the renormalisation group Analyticity properties of Feynman diagrams Infrared singularities Coherent states and classical limit of quantum electrodynamics Quantum field theories with a large number of fields The existence of field theories beyond the perturbation expansion Fundamental interactions Beyond the standard model Supersymmetry, or the defense of scalars Tensor calculus Differential calculus Groups and lie algebras A collection of useful formulae Extract from Maxwell's A treatise on electricity and magnetism
520			_aQuantum Field Theory has become the universal language of most modern theoretical physics. This introductory textbook shows how this beautiful theory offers the correct mathematical framework to describe and understand the fundamental interactions of elementary particles.
650			_aQuantum field theory
650			_aClassical Quantum field theory Textbooks
690			_aPhysics
700			_aIliopoulos, John
700			_aSeneor, Roland
942			_cBK
999			_c59664 _d59664