国外物理名著系列22：实用量子力学（影印版）

　　Contents Volume Ⅰ
　　Ⅰ. General Concepts
　　1. Law of probability conservation
　　2. Variational principle of Schrodinger
　　3. Classical mechanics for space averages
　　4. Classical laws for angular motion
　　5. Energy conservation law
　　6. Hermitian conjugate
　　7. Construction of an hermitian operator
　　8. Derivatives of an operator
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　　From the reviews: "Anyone who has taught a course of quantum mechanics knows the difficulty of providing practical examples,which are within the mathematical competence of the students and can be completed in a reasonable time. In this book will be found 219 problems, together with their solutions, which will greatly extend the repertoire. The first volume deals exclusively with one-body problems without spin. In the second vol…
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　　Contents Volume Ⅰ
　　Ⅰ. General Concepts
　　1. Law of probability conservation
　　2. Variational principle of Schrodinger
　　3. Classical mechanics for space averages
　　4. Classical laws for angular motion
　　5. Energy conservation law
　　6. Hermitian conjugate
　　7. Construction of an hermitian operator
　　8. Derivatives of an operator
　　9. Time rate of an expectation value
　　10. Schrodinger and Heisenberg representations
　　11. Time dependent hamiltonian
　　12. Repeated measurement
　　13. Curvilinear coordinates
　　14. Momentum space wave functions
　　15. Momentum space: Periodic and aperiodic wave functions
　　Ⅱ. One-Body Problems without Spin
　　A. One-Dimensional Problems
　　16. Force-free case: Basic solutions
　　17. Force-free case : Wave packet
　　18. Standing wave
　　19. Opaque division wall
　　20. Opaque wall described by Dirac σ function
　　21. Scattering at a Dirac σ function wall
　　22. Scattering at a symmetric potential barrier
　　23. Reflection at a rectangular barrier
　　24. Inversion of reflection
　　25. Rectangular potential hole
　　26. Rectangular potential hole between two walls
　　27. Virtual levels
　　28. Periodic potential
　　29. Dirac comb
　　30. Harmonic oscillator
　　31. Oscillator in Hilbert space
　　32. Oscillator eigenfunctions constructed by Hilbert space operators
　　33. Harmonic oscillator in matrix notation
　　34. Momentum space wave functions of oscillator
　　35. Anharmonic oscillator
　　36. Approximate wave functions
　　37. Potential step
　　38. Poschl-Teller potential hole
　　39. Potential hole of modified Poschl-Teller type
　　40. Free fall of a body over earth's surface
　　41. Accelerating electrical field
　　B. Problems of Two or Three Degrees of Freedom without Spherical Symmetry
　　42. Circular oscillator
　　43. Stark effect of a two-dimensional rotator
　　44. Ionized hydrogen molecule
　　45. Oblique incidence of a plane wave
　　46. Symmetrical top
　　C. The Angular Momentum
　　47. Infinitesimal rotation
　　48.Components inpolarcoordinates
　　49.Angularmomentumand Laplacian
　　50.Hilbertspacetransfc．rmations
　　51.Commutators in Schr6dinger representation
　　52.Particles ofspin l
　　53.Commutation with a tensor
　　54.Quadrupole tensor．Spherical harmonics
　　55.Transfc．rmation of spherical harmonics
　　56.Construction of Hilbert space for an an~ular momentum component
　　57.Orthogonality of spherical harmonics
　　D.Potentials of Spherical Symmetry
　　a)Bound States
　　58．Angular momentum expectation values
　　……
　　Contents Volume Ⅱ
　　Ⅲ. Particles with Spin
　　Ⅳ. Many-Body Problems
　　Ⅴ. Non-Stationary Problems
　　Ⅵ. The Relativistic Dirac Equation
　　Ⅶ. Radiation Theory
　　Mathematical Appendix
　　Index for Volumes Ⅰ and Ⅱ
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　　From the reviews: "Anyone who has taught a course of quantum mechanics knows the difficulty of providing practical examples,which are within the mathematical competence of the students and can be completed in a reasonable time. In this book will be found 219 problems, together with their solutions, which will greatly extend the repertoire. The first volume deals exclusively with one-body problems without spin. In the second volume the problems cover a wider range and include illustrations of the introduction of spin, the interactions between two and three particles, quantum statistics and the Dirac relativistic equation with shorter sections on non-stationary problems and radiation theory." (Nature, Sept. 10.1971) "The student who can master these problems will have a good grasp of the practical applications of quanturn theory and, therefore, of the basic concepts as well. I recommend the book un-reservedlv."
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