Self-Consistent Fields in Atoms. Hartree and Thomas–Fermi Atoms

Content: 
SELECTED READINGS IN PHYSICS, Page ii
Front Matter, Page iii
Copyright, Page iv
Outline, Page ix
CHAPTER 1 - Central field wave functions and angular momentum operators, Pages 3-16
CHAPTER 2 - Concept of self-consistent field, Pages 17-34
CHAPTER 3 - Thomas–Fermi atom, Pages 35-41
CHAPTER 4 - Energies of atoms and ions, Pages 42-56
CHAPTER 5 - Other atomic properties, Pages 57-76
CHAPTER 6 - X-ray scattering and electron densities in atoms, Pages 77-88
CHAPTER 7 - Electron exchange and Slater determinants, Pages 89-100
CHAPTER 8 - Electron–electron correlation, Pages 101-124
CHAPTER 9 - Relativistic effects in heavy atoms, Pages 125-134
APPENDIX 1.1 - Orthogonality of solutions of Schrödinger equation, Pages 135-136
APPENDIX 2.1 - Radial wave functions for hydrogen atom, Pages 137-139
APPENDIX 2.2 - Variation method, Pages 140-141
APPENDIX 2.3 - Hartree equations derived from a variational principle, Pages 142-143
APPENDIX 3.1 - Solutions of the dimentionless Thomas–Fermi equation, Pages 144-145
APPENDIX 5.1 - Hamiltonian for charged particle in an electromagnetic field, Pages 146-148
APPENDIX 5.2 - Momentum wave functions in atoms and wave equation in momentum space, Pages 149-150
APPENDIX 6.1 - Morse, Young and Haurwitz wave functions for heavier atoms, Pages 151-152
APPENDIX 6.2 - X-ray scattering from gas of non-spherical molecules, Pages 153-155
APPENDIX 6.3 - Self-consistent field for H2 molecule, Page 156
APPENDIX 8.1 - Relation between charge density and its gradient at nucleus, Pages 157-158
APPENDIX 9.1 - Solution of Dirac equation for hydrogen atom, Pages 159-161
References, Pages 162-164
INTRODUCTION TO PART II, Pages 165-166
1 - The Wave Mechanics of an Atom with a Non-Coulomb Central Field. Part II. Some Results and Discussion, Pages 167-193
2 - The Calculation of Atomic Fields, Pages 195-203
3 - A Statistical Method for the Determination of Some Atomic Properties and the Application of this Method to the Theory of the Periodic System of Elements, Pages 205-213
4 - A Simplification of the Hartree–Fock Method, Pages 215-230
Index, Pages 231-233