Non-Lipschitz Approach to Quantum Mechanics

Chaos, Solitons and Fractals

Volumn 9, Issue 7, 1998, Pages 1183-1198

  Zak, Michail ^a  

^a CALIFORNIA INSTITUTE OF TECHNOLOGY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ATOMIC PHYSICS; EQUATIONS OF MOTION; MATHEMATICAL MODELS; PARTIAL DIFFERENTIAL EQUATIONS; PROBABILITY; RANDOM PROCESSES; RELATIVITY;

LIPSCHITZ CONDITION; NEWTON'S LAWS OF MOTION; SCHRODINGER EQUATION; SPIN EFFECTS;

QUANTUM THEORY;

EID: 0032117191     PISSN: 09600779     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0960-0779(97)00136-7     Document Type: Article

References (9)

1. Zak, M., Uniqueness and stability of the solution of the small perturbation problem of a flexible filament with a free end. PMM, 1970, 39, 1048-1052.
2. Zak, M., Irreversibility in thermodynamics. Int. J. Theor. Physics, 1996, 35, 347-382.
3. Zak, M., Postinstability models in dynamics. Int. J. Theor. Physics, 1994, 33, 2215-2280.
4. Zak, M., Dynamical simulations of probabilities. Chaos, Solitons, and Fractals, 1997, 8, 793-804.
5. Heisenberg, W., The Physical Principles of Quantum Theory. Dover Publications, 1949, pp. 15-18.
6. Bell, T. S., Physics, (Long Island City, N.Y.), 1965, Vol. 1, p. 195.
7. Parse, L. A., A Treatise on Analytical Dynamics. William Heinemann, London, 1965.
8. El Naschie, M. S., Rössler, O. and Prigogine, I., Quantum Mechanics, Diffusion and Chaotic Fractals. Elsevier, Oxford, 1995.
9. Feynman, R. P., Lectures on Physics, Addison-Wesley PC, 1964, Vol. II, Ch. 20-23.