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Symmetries in Physics

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Cover of 'Symmetries in Physics'

Table of Contents

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    Book Overview
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    Chapter 1 Group Theory and the Harmonic Oscillator: The Work of Marcos Moshinsky
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    Chapter 2 Generalizing the BCS Universal Constants to High-Temperature Superconductivity
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    Chapter 3 Fermion Clustering in an Exactly-Soluble N -Fermion Model for Hadronic, Nuclear and Superconductivity Physics
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    Chapter 4 The Scattering Approach to Quantum Electronic Transport
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    Chapter 5 Symmetry-Avoided Crossings and their Role in the Catalytic Activity of Transition Metals
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    Chapter 6 The Symplectic Model and Potential-Energy-Surfaces
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    Chapter 7 The SU(3) Generalization of Racah’s SU(2 j + 1) ⊃ SU(2) Group-Subgroup Embedding
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    Chapter 8 Scaling and Universality in the Shock Compression of Condensed Matter
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    Chapter 9 Deriving Nuclei from Quarks
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    Chapter 10 Binding Energies of Nuclei and Atoms
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    Chapter 11 The Relativistic Oscillator and Mass Formulas
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    Chapter 12 Relativistic Equations in External Fields
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    Chapter 13 A Parallelism Between Quantum Gravity and the IR Limit in QCD (Emergence of Hadron and Nuclear Symmetries)
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    Chapter 14 On Rainich-Misner-Wheeler Conditions in Nonlinear Electrodynamics
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    Chapter 15 Hamiltonian Formulation of a Simple Covariant Harmonic Oscillator for Bosons and Fermions
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    Chapter 16 Doorway States in Classical Physics
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    Chapter 17 Resonant States and the Decay Process
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    Chapter 18 The Decay Process: An Exactly Soluble Example and its Implications
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    Chapter 19 Moshinsky Functions, Resonances and Tunneling
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    Chapter 20 Nonstationary Oscillator in Quantum Mechanics
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    Chapter 21 Symmetry and Dynamical Lie Algebras in Classical and Quantum Mechanics
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    Chapter 22 Canonical Transformations in Mechanics vis-à-vis Those in Optics
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    Chapter 23 Science and Technology in Latin America
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Title
Symmetries in Physics
Published by
Springer Berlin Heidelberg, December 2012
DOI 10.1007/978-3-642-77284-9
ISBNs
978-3-64-277286-3, 978-3-64-277284-9
Editors

Frank, Alejandro, Wolf, Kurt Bernardo