The Quantum Theory of Motion: An Account of the de Broglie-Bohm Causal Interpretation of Quantum MechanicsThis book presents the first comprehensive exposition of the interpretation of quantum mechanics pioneered by Louis de Broglie and David Bohm. The purpose is to explain how quantum processes may be visualized without ambiguity or confusion in terms of a simple physical model. Dr. Holland develops the idea that a material system such as an electron is a particle guided by a surrounding quantum wave. He examines the classic phenomena of quantum theory in order to show how the spacetime orbits of an ensemble of particles can reproduce the statistical quantum predictions. The book will therefore appeal to all physicists with an interest in the foundations of their discipline. |
¤ÇÒÁ¤Ô´àË繨ҡ¼ÙéÍ×è¹ - à¢Õ¹º·ÇÔ¨Òóì
àÃÒäÁ辺º·ÇÔ¨Òóìã´æ ã¹áËÅè§¢éÍÁÙÅ·ÑèÇä»
à¹×éÍËÒ
HamiltonJacobi theory | 27 |
Elements of the quantum theory of motion | 66 |
Appendix A | 134 |
Bohr orbits | 153 |
Interference and tunnelling | 173 |
The classical limit | 218 |
Manybody systems | 277 |
Appendix The connection between Q and stationary perturbation | 321 |
the Pauli theory | 379 |
the rigid rotator | 424 |
The EinsteinPodolskyRosen experiment and nonlocality | 458 |
Appendix | 495 |
572 | |
585 | |
588 | |
¤ÓáÅÐÇÅÕ·Õ辺ºèÍÂ
according actual amplitude angular apply approach associated assumed atom beam becomes body causal interpretation Chap classical complete component concept connected conserved consider constant continuous coordinates correlated corresponding course defined definition density depends described determined direction discussed distribution effect electron energy ensemble equation example expectation experiment expression fact field finite force formalism function give given Hamilton-Jacobi hence implies independent individual initial interaction interference latter limit mass mean measurement momentum motion moving Note object observed obtain operator orbit oscillator packet particle pass path phase physical plane position possible probability problem properties provides quantities quantum mechanics quantum potential quantum theory reflected region relations relative requirement respect result rotation satisfies Schrödinger equation separation slit solution space spin vector statistical superposition suppose theory trajectory transformation usual variables wave wavefunction