Probabilities as a bridge between classical and quantum-mechanical treatments

European Journal of Physics

Volumn 27, Issue 3, 2006, Pages 485-496

  Curtis, Lorenzo J ^a   Ellis, David G ^a  

^a UNIVERSITY OF TOLEDO   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

COULOMB BLOCKADE; DENSITY (SPECIFIC GRAVITY); MECHANICAL PROPERTIES; MECHANICS; NUMERICAL ANALYSIS; OSCILLATIONS; PROBLEM SOLVING; QUANTUM THEORY; TEACHING;

INSTANTANEOUS VALUES; ISOTROPIC HARMONIC OSCILLATORS; MACROSCOPIC OBJECTS; QUANTUM-MECHANICAL TREATMENTS;

PROBABILITY;

EID: 33646363072     PISSN: 01430807     EISSN: 13616404     Source Type: Journal    
DOI: 10.1088/0143-0807/27/3/002     Document Type: Article

References (8)

1. Curtis L J 2003 Atomic Structure and Lifetimes: A Conceptual Approach (Cambridge: Cambridge University Press)
2. Curtis L J and Silbar R R 1984 Self-consistent potentials for complex atoms: a semiclassical approach J. Phys. B: At. Mol. Phys. 17 4087-101
3. Curtis L J, Haar R R and Kummer M 1987 An expectation value formulation of the perturbed Kepler problem Am. J. Phys. 55 627-31
4. Eisberg R and Resnick R 1985 Quantum Physics of Atoms, Molecules, Solids, Nuclei, and Particles 2nd edn (New York: Wiley) pp 136-39
5. Sivardière J 1989 Laplace vectors for the harmonic oscillator Am. J. Phys. 57 524-5
6. Gradshteyn I S and Ryzhik I M 1965 Tables of Integrals, Series and Products (New York: Academic) formulae 3.661-3 and 3.661-4
7. Goldstein H 1980 Classical Mechanics 2nd edn (Reading, MA: Addison-Wesley)
8. Curtis L J and Ellis D G 2004 Use of the Einstein-Brillouin-Keller action quantization Am. J. Phys. 72 1521-3