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    The physics of atoms and quanta : introduction to experiments and theory

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    https://www.riss.kr/link?id=M367275

    • 저자
    • 발행사항

      Berlin ; New York : Springer, c1992

    • 발행연도

      1992

    • 작성언어

      영어

    • 주제어
    • DDC

      539.7 판사항(20)

    • ISBN

      3540563121 (Berlin)
      0387563121 (New York)

    • 자료형태

      일반단행본

    • 발행국(도시)

      Germany

    • 서명/저자사항

      The physics of atoms and quanta : introduction to experiments and theory / H. Haken, H.C. Wolf ; translated by W.D. Brewer.

    • 판사항

      3rd corrected and enlarged ed

    • 형태사항

      xvi, 462 p. : ill. ; 25 cm.

    • 일반주기명

      Translation of: Atom- und Quantenphysik ; Einfu@hrung in die experimentellen und theoretischen Grundlagen. Vierte verbe. und erw. Aufl.
      Includes bibliographical references and index.

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    목차 (Table of Contents)

    • CONTENTS
    • List of the Most Important Symbols Used = xv
    • 1. Introduction = 1
    • 1.1 Classical Physics and Quantum Mechanics = 1
    • 1.2 Short Historical Review = 1
    • CONTENTS
    • List of the Most Important Symbols Used = xv
    • 1. Introduction = 1
    • 1.1 Classical Physics and Quantum Mechanics = 1
    • 1.2 Short Historical Review = 1
    • 2. The Mass and Size of the Atom = 5
    • 2.1 What is an Atom? = 5
    • 2.2 Determination of the Mass = 5
    • 2.3 Methods for Determining Avogadro's Number = 7
    • 2.3.1 Electrolysis = 7
    • 2.3.2 The Gas Constant and Boltzmann's Constant = 7
    • 2.3.3 X-Ray Diffraction in Crystals = 8
    • 2.3.4 Determination Using Radioactive Decay = 9
    • 2.4 Determination of the Size of the Atom = 10
    • 2.4.1 Application of the Kinetic Theory of Gases = 10
    • 2.4.2 The Interaction Cross Section = 11
    • 2.4.3 Experimental Determination of Interaction Cross Sections = 14
    • 2.4.4 Determining the Atomic Size from the Covolume = 15
    • 2.4.5 Atomic Sizes from X-Ray Diffraction Measurements on Crystals = 15
    • 2.4.6 Can Individual Atoms Be Seen? = 20
    • Problems = 25
    • 3. Isotopes = 27
    • 3.1 The Periodic System of the Elements = 27
    • 3.2 Mass Spectroscopy = 29
    • 3.2.1 Parabola Method = 29
    • 3.2.2 Improved Mass Spectrometers = 32
    • 3.2.3 Results of Mass Spectrometry = 33
    • 3.2.4 Modem Applications of the Mass Spectrometer = 34
    • 3.2.5 Isotope Separation = 35
    • Problems = 36
    • 4. The Nucleus of the Atom = 37
    • 4.1 Passage of Electrons Through Matter = 37
    • 4.2 Passage of Alpha Particles Through Matter (Rutherford Scattering) = 39
    • 4.2.1 Some Properties of Alpha Particles = 39
    • 4.2.2 Scattering of Alpha Particles by a Foil = 39
    • 4.2.3 Derivation of the Rutherford Scattering Formula = 41
    • 4.2.4 Experimental Results = 46
    • 4.2.5 What is Meant by Nuclear Radius? = 47
    • Problems = 48
    • 5. The Photon = 49
    • 5.1 Wave Character of Lignt = 49
    • 5.2 Thermal Radiation = 51
    • 5.2.1 Spectral Distribution of Black Body Radiation = 51
    • 5.2.2 Planck's Radiation Formula = 53
    • 5.2.3 Einstein's Derivation of Planck's Formula = 54
    • 5.3 The Photoelectric Effect = 58
    • 5.4 The Compton Effect = 60
    • 5.4.1 Experiments = 60
    • 5.4.2 Derivation of the Compton Shift = 62
    • Problems = 64
    • 6. The Electron = 67
    • 6.1 Production of Free Electrons = 67
    • 6.2 Size of the Electron = 67
    • 6.3 The Charge of the Electron = 68
    • 6.4 The Specific Charge e/m of the Electron = 69
    • 6.5 Wave Character of Electrons and Other Particles = 72
    • 6.6 Interferometry with Atoms = 76
    • Problems = 77
    • 7. Some Basic Properties of Matter Waves = 79
    • 7.1 Wave Packets = 79
    • 7.2 Probabilistic Interpretation = 83
    • 7.3 The Heisenberg Uncertainty Relation = 85
    • 7.4 The Energy-Time Uncertainty Relation = 87
    • 7.5 Some Consequences of the Uncertainty Relations for Bound States = 88
    • Problems = 91
    • 8. Bohr's Model of the Hydrogen Atom = 93
    • 8.1 Basic Principles of Spectroscopy = 93
    • 8.2 The Optical Spectrum of the Hydrogen Atom = 95
    • 8.3 Bohr's Postulates = 98
    • 8.4 Some Quantitative Conclusions = 102
    • 8.5 Motion of the Nucleus = 103
    • 8.6 Spectra of Hydrogen-like Atoms = 105
    • 8.7 Muonie Atoms = 107
    • 8.8 Excitation of Quantum Jumps by Collisions = 109
    • 8.9 Sommerfeld's Extension of the Bohr Model and the Experimental Justification of a Second Quantum Number = 112
    • 8.10 Lifting of Orbital Degeneracy by the Relativistic Mass Change = 113
    • 8.11 Limits of the Bohr-Sommerfeld Theory. The Correspondence Principle = 114
    • 8.12 Rydberg Atoms = 115
    • Problems = 117
    • 9. The Mathematical Framework of Quantum Theory = 119
    • 9.1 The Particle in a Box = 119
    • 9.2 The Schr$$\ddot o$$dinger Equation = 123
    • 9.3 The Conceptual Basis of Quantum Theory = 125
    • 9.3.1 Observations, Values of Measurements and Operators = 125
    • 9.3.2 Momentum Measurement and Momentum Probability = 126
    • 9.3.3 Average Values and Expectation Values = 127
    • 9.3.4 Operators and Expectation Values = 130
    • 9.3.5 Equations for Determining the Wavefunction = 131
    • 9.3.6 Simultaneous Observability and Commutation Relations = 133
    • 9.4 The Quantum Mechanical Oscillator = 136
    • Problems = 142
    • 10. Quantum Mechanics of the Hydrogen Atom = 147
    • 10.1 Motion in a Central Field = 147
    • 10.2 Angular Momentum Eigenfunctions = 149
    • 10.3 The Radial Wavefunctions in a Central Field = 155
    • 10.4 The Radial Wavefunctions of Hydrogen = 157
    • Problems = 163
    • 11. Lifting of the Orbital Degeneracy in the Spectra of Alkali Atoms = 165
    • 11.1 Shell Structure = 165
    • 11.2 Screening = 167
    • 11.3 The Term Diagram = 168
    • 11.4 Inner Shells = 173
    • Problems = 173
    • 12. Orbital and Spin Magnetism. Fine Structure = 175
    • 12.1 Introduction and Overview = 175
    • 12.2 Magnetic Moment of the Orbital Motion = 176
    • 12.3 Precession and Orientation in a Magnetic Field = 178
    • 12.4 Spin and Magnetic Moment of the Electron = 180
    • 12.5 Determination of the Gyromagnetic Ratio by the Einstein-de Haas Method = 182
    • 12.6 Detection of Directional Quantisation by Stern and Gerlach = 183
    • 12.7 Fine Structure and Spin-Orbit Coupling: Overview = 185
    • 12.8 Calculation of Spin-Orbit Splitting in the Bohr Model = 186
    • 12.9 Level Scheme of the Alkali Atoms = 190
    • 12.10 Fine Structure in the Hydrogen Atom = 191
    • 12.11 The Lamb Shift = 192
    • Problems = 196
    • 13. Atoms in a Magnetic Field: Experiments and Their Semiclassical Description = 199
    • 13.1 Directional Quantisation in a Magnetic Field = 199
    • 13.2 Electron Spin Resonance = 199
    • 13.3 The Zeeman Effect = 202
    • 13.3.1 Experiments = 202
    • 13.3.2 Explanation of the Zeeman Effect from the Standpoint of Classical Electron Theory = 204
    • 13.3.3 Description of the Ordinary Zeeman Effect by the Vector Model = 206
    • 13.3.4 The Anomalous Zeeman Effect = 208
    • 13.3.5 Magnetic Moments with Spin-Orbit Coupling = 209
    • 13.4 The Paschen-Back Effect = 211
    • 13.5 Double Resonance and Optical Pumping = 212
    • Problems = 214
    • 14. Atoms in a Magnetic Field: Quantum Mechanical Treatment = 215
    • 14.1 Quantum Theory of the Ordinary Zeeman Effect = 215
    • 14.2 Quantum Theoretical Treatment of the Electron and Proton Spins = 217
    • 14.2.1 Spin as Angular Momentum = 217
    • 14.2.2 Spin Operators, Spin Matrices and Spin Wavefunctions = 218
    • 14.2.3 The Schr$$\ddot o$$dinger Equation of a Spin in a Magnetic Field = 220
    • 14.2.4 Description of Spin Precession by Expectation Values = 222
    • 14.3 Quantum Mechanical Treatment of the Anomalous Zeeman Effect with Spin-Orbit Coupling = 224
    • 14.4 Quantum Theory of a Spin in Mutually Perpendicular Magnetic Fields, One Constant and One Time Dependent = 228
    • 14.5 The Bloch Equations = 233
    • 14.6 The Relativistic Theory of the Electron. The Dirac Equation = 235
    • Problems = 241
    • 15. Atoms in an Electric Hield = 243
    • 15.1 Observations of the Stark Effect = 243
    • 15.2 Quantum Theory of the Linear and Quadratic Stark Effects = 245
    • 15.2.1 The Hamiltonian = 245
    • 15.2.2 The Quadratic Stark Effect. Perturbation Theory Without Degeneracy = 246
    • 15.2.3 The Linear Stark Effect. Perturbation Theory in the Presence of Degeneracy = 249
    • 15.3 The Interaction of a Two-Level Atom with a Coherent Radiation Field = 252
    • 15.4 Spin- and Photon Echoes = 255
    • 15.5 A Glance at Quantum Electrodynamics = 258
    • 15.5.1 Field Quantization = 258
    • 15.5.2 Mass Renormalization and Lamb Shift = 263
    • Problems = 270
    • 16. General Laws of Optical Transitions = 273
    • 16.1 Symmetries and Selection Rules = 273
    • 16.1.1 Optical Matrix Elements = 273
    • 16.1.2 Examples of the Symmetry Behaviour of Wavefunctions = 273
    • 16.1.3 Selection Rules = 278
    • 16.1.4 Selection Rules and Multipole Radiation = 281
    • 16.2 Linewidths and Lineshapes = 284
    • 17. Many-Electron Atoms = 289
    • 17.1 The Spectrum of the Helium Atom = 289
    • 17.2 Electron Repulsion and the Pauli Principle = 291
    • 17.3 Angular Momentum Coupling = 292
    • 17.3.1 Coupling Mechanism = 292
    • 17.3.2 LS Coupling (Russell-Saunders Coupling) = 292
    • 17.3.3 jj Coupling = 296
    • 17.4 Magnetic Moments of Many-Electron Atoms = 298
    • 17.5 Multiple Excitations = 298
    • Problems = 299
    • 18. X-Ray Spectra, Internal Shells = 301
    • 18.1 Introductory Remarks = 301
    • 18.2 X-Radiation from Outer Shells = 301
    • 18.3 X-Ray Bremsstrahlung Spectra = 302
    • 18.4 Emission Line Spectra: Characteristic Radiation = 304
    • 18.5 Fine Structure of the X-Ray Spectra = 306
    • 18.6 Absorption Spectra = 308
    • 18.7 The Auger Effect = 310
    • 18.8 Photoelectron Spectroscopy (XPS), ESCA = 312
    • Problems = 313
    • 19. Structure of the Periodic System. Ground States of the Elements = 315
    • 19.1 Periodic System and Shell Structure = 315
    • 19.2 Ground States of Atoms = 322
    • 19.3 Excited States and Complete Term Scheme = 324
    • 19.4 The Many-Electron Problem. Hartree-Fock Method = 325
    • 19.4.1 The Two-Electron Problem = 325
    • 19.4.2 Many Electrons Without Mutual Interactions = 330
    • 19.4.3 Coulomb Interaction of Electrons. Hartree and Hartree-Fock Methods = 331
    • Problems = 334
    • 20. Nuclear Spin, Hyperfine Structure = 337
    • 20.1 Influence of the Atomic Nucleus on Atomic Spectra = 337
    • 20.2 Spins and Magnetic Moments of Atomic Nuclei = 337
    • 20.3 The Hyperfine Interaction = 340
    • 20.4 Hyperfine Structure in the Ground States of the Hydrogen and Sodium Atoms = 344
    • 20.5 Hyperfine Structure in an External Magnetic Field, Electron Spin Resonance = 346
    • 20.6 Direct Measurements of Nuclear Spins and Magnetic Moments, Nuclear Magnetic Resonance = 350
    • 20.7 Applications of Nuclear Magnetic Resonance = 354
    • 20.8 The Nuclear Electric Quadrupole Moment = 359
    • Problems = 361
    • 21. The Laser = 363
    • 21.1 Some Basic Concepts for the Laser = 363
    • 21.2 Rate Equations and Lasing Conditions = 366
    • 21.3 Amplitude and Phase of Laser Light = 369
    • Problems = 372
    • 22. Modern Methods of Optical Spectroscopy = 375
    • 22.1 Classical Methods = 375
    • 22.2 Quantum Beats = 376
    • 22.3 Doppler-free Saturation Spectroscopy = 378
    • 22.4 Doppler-free Two-Photon Absorption = 380
    • 22.5 Level-Crossing Spectroscopy and the Hanle Effect = 382
    • 22.6 Laser Cooling of Atoms = 384
    • 23. Fundamentals of the Quantum Theory of Chemical Bonding = 389
    • 23.1 Introductory Remarks = 389
    • 23.2 The Hydrogen-Molecule Ion $$H^+_2$$ = 389
    • 23.3 The Tunnel Effect = 395
    • 23.4 The Hydrogen Molecule $$H_2$$ = 397
    • 23.5 Covalent-Ionic Resonance = 404
    • 23.6 The Hund-Mulliken-Bloch Theory of Bonding in Hydrogen = 405
    • 23.7 Hybridisation = 406
    • 23.8 The $$\pi$$ Electrons of Benzene, $$C_6H_6$$ = 408
    • Problems = 410
    • Appendix = 411
    • A. The Dirac Delta Function and the Normalisation of the Wavefunction of a Free Particle in Unbounded Space = 411
    • B. Some Properties of the Hamiltonian Operator, Its Eigenfunctions and Its Eigenvalues = 415
    • C. Derivation of Heisenberg's Uncertainty Relation = 416
    • Solutions to the Problems = 419
    • Bibliography of Supplementary and Specialised Literature = 449
    • Subject Index = 453
    • Fundamental Constants of Atomic Physics (Inside Front Cover)
    • Energy Conversion Table (Inside Back Cover)
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