Paperback or Softback. Condition: New. Probing the Consistency of Quantum Field Theory I: From Nonconvergence to Haag's Theorem (1949-1954). Book. Seller Inventory # BBS-9781009265331

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Probing the Consistency of Quantum Field Theory I (Elements in the Foundations of Contemporary Physics)

Alexander S., Blum

Published by Cambridge University Press, 2026

ISBN 10: 1009265334 ISBN 13: 9781009265331

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Probing the Consistency of Quantum Field Theory I

Alexander S. Blum

Published by Cambridge University Press, GB, 2026

ISBN 10: 1009265334 ISBN 13: 9781009265331

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Paperback. Condition: New. This two-volume Element reconstructs and analyzes the historical debates on whether renormalized quantum field theory is a mathematically consistent theory. This volume covers the years the years immediately following the development of renormalized quantum electrodynamics. It begins with the realization that perturbation theory cannot serve as the foundation for a proof of consistency, due to the non-convergence of the perturbation series. Various attempts at a nonperturbative formulation of quantum field theory are discussed, including the Schwinger-Dyson equations, GunnarK�ll�n's nonperturbative renormalization, the renormalization group of MurrayGell-Mann and Francis Low, and, in the last section, early axiomatic quantum field theory. The second volume of this Element covers the establishment of Haag's theorem, which proved that even the Hilbert space of perturbation theory is an inadequate foundation for a consistent theory. This title is also available as Open Access on Cambridge Core. Seller Inventory # LU-9781009265331

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Probing The Consistency Of Quantum Field Theory I: Volume 1

Alexander S., Blum

Published by Cambridge University Press, 2026

ISBN 10: 1009265334 ISBN 13: 9781009265331

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Probing the Consistency of Quantum Field Theory I (Paperback)

Alexander S. Blum

Published by Cambridge University Press, Cambridge, 2026

ISBN 10: 1009265334 ISBN 13: 9781009265331

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Paperback. Condition: new. Paperback. This twovolume Element reconstructs and analyzes the historical debates on whether renormalized quantum field theory is a mathematically consistent theory. This volume covers the years the years immediately following the development of renormalized quantum electrodynamics. It begins with the realization that perturbation theory cannot serve as the foundation for a proof of consistency, due to the non-convergence of the perturbation series. Various attempts at a nonperturbative formulation of quantum field theory are discussed, including the SchwingerDyson equations, GunnarKaellen's nonperturbative renormalization, the renormalization group of MurrayGell-Mann and Francis Low, and, in the last section, early axiomatic quantum field theory. The second volume of this Element covers the establishment of Haag's theorem, which proved that even the Hilbert space of perturbation theory is an inadequate foundation for a consistent theory. This title is also available as Open Access on Cambridge Core. This Element covers the years immediately following the development of renormalized quantum electrodynamics. It begins with the realization that perturbation theory cannot serve as the foundation for a proof of consistency, due to the non-convergence of the perturbation series. This title is also available as Open Access on Cambridge Core. This item is printed on demand. Shipping may be from multiple locations in the US or from the UK, depending on stock availability. Seller Inventory # 9781009265331

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