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Relativistic Quantum Mechanics: Theory of Atomic Bound States

Inglese · Copertina rigida

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Unlike most introductory and advanced books on quantum mechanics, this book covers a large number of applications of quantum mechanics including their relativistic generalization and even quantum chemistry. It thereby closes a gap between books of quantum mechanics and quantum field theory.
Starting with quantum mechanics, the book then treats the equations of relativistic quantum mechanics with emphasis on Dirac's equation, followed by a discussion of spin to finally arrive at quantum field theory. The relativistic equations are used as a starting point to explain all the small corrections to quantum mechanics leading to measurable effects.
The chapters on scattering and bound states convey a deep understanding of the field. Hyperfine shifts and dispersive effects like the Lambshift are treated in a comprehensible manner. The beautiful symmetries on which the particle classifications are based are discussed in subsequent sections. The appendices illustrate technical difficulties encountered in calculations.
In the third edition of this successful text, published posthumously, many sections have been revised and widely extended. In particular the discussion of Hyperfine shifts, radiation, dispersive effects, quarks have been thoroughly revisited and split up into three chapters. Sections on Kramer's equation and on electroweak interactions have been added.

The book will be of interest to researchers and graduate students in quantum mechanics and quantum field theory. TOC:1. Maxwell and Schrödinger. 2. Lorentz, Pauli, Kramers and Dirac. 3. Quantum Fields and Particles. 4. Scattering and Bound States. 5. Hyperfine Shifts, Radiation. 6. Dispersive Effects. 7. Quarks and Electroweak Interactions. Appendices.

Dettagli sul prodotto

Autori Hartmut Pilkuhn, Hartmut M Pilkuhn
Editore Palgrave Macmillan UK
 
Lingue Inglese
Formato Copertina rigida
Pubblicazione 01.09.2009
 
Pagine 390
Serie Theoretical and Mathematical P
Theoretical and Mathematical P
Categoria Scienze naturali, medicina, informatica, tecnica > Fisica, astronomia > Fisica atomica, fisica nucleare

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