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Operational Quantum Theory II : Relativistic Structures /

By: Saller, Heinrich [author.].
Contributor(s): SpringerLink (Online service)0.
Material type: materialTypeLabelBookSeries: Operational Physics4: Publisher: New York, NY : Springer New York, 2006.Description: XII, 333 p. online resource.Content type: text Media type: computer Carrier type: online resourceISBN: 9780387346441.Subject(s): Physics | Topological groups | Lie groups | Quantum physics.1 | Physics.2 | Quantum Physics.2 | Theoretical, Mathematical and Computational Physics.2 | Mathematical Methods in Physics.2 | Topological Groups, Lie Groups.2DDC classification: 530.12 Online resources: Click here to access online
Contents:
Lorentz Operations -- Spacetime as Unitary Operation ClasseS -- Propagators -- Massive Particle Quantum Fields -- Massless Quantum Fields -- Gauge Interactions -- Harmonic Analysis -- Residual Spacetime Representations -- Spectrum of Spacetime.
In: Springer eBooks0Summary: Operational Quantum Theory II is a distinguished work on quantum theory at an advanced algebraic level. The classically oriented hierarchy with objects such as particles as the primary focus, and interactions of the objects as the secondary focus is reversed with the operational interactions as basic quantum structures. Quantum theory, specifically relativistic quantum field theory is developed the theory of Lie group and Lie algebra operations acting on both finite and infinite dimensional vector spaces. This book deals with the operational concepts of relativistic space time, the Lorentz and Poincar� group operations and their unitary representations, particularly the elementary articles. Also discussed are eigenvalues and invariants for non-compact operations in general as well as the harmonic analysis of noncompact nonabelian Lie groups and their homogeneous spaces. In addition to the operational formulation of the standard model of particle interactions, an attempt is made to understand the particle spectrum with the masses and coupling constants as the invariants and normalizations of a tangent representation structure of a an homogeneous space time model. Operational Quantum Theory II aims to understand more deeply on an operational basis what one is working with in relativistic quantum field theory, but also suggests new solutions to previously unsolved problems.
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Item type Current location Call number Status Date due Barcode Item holds
PK Kelkar Library, IIT Kanpur
Available EBK6593
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Lorentz Operations -- Spacetime as Unitary Operation ClasseS -- Propagators -- Massive Particle Quantum Fields -- Massless Quantum Fields -- Gauge Interactions -- Harmonic Analysis -- Residual Spacetime Representations -- Spectrum of Spacetime.

Operational Quantum Theory II is a distinguished work on quantum theory at an advanced algebraic level. The classically oriented hierarchy with objects such as particles as the primary focus, and interactions of the objects as the secondary focus is reversed with the operational interactions as basic quantum structures. Quantum theory, specifically relativistic quantum field theory is developed the theory of Lie group and Lie algebra operations acting on both finite and infinite dimensional vector spaces. This book deals with the operational concepts of relativistic space time, the Lorentz and Poincar� group operations and their unitary representations, particularly the elementary articles. Also discussed are eigenvalues and invariants for non-compact operations in general as well as the harmonic analysis of noncompact nonabelian Lie groups and their homogeneous spaces. In addition to the operational formulation of the standard model of particle interactions, an attempt is made to understand the particle spectrum with the masses and coupling constants as the invariants and normalizations of a tangent representation structure of a an homogeneous space time model. Operational Quantum Theory II aims to understand more deeply on an operational basis what one is working with in relativistic quantum field theory, but also suggests new solutions to previously unsolved problems.

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