Titlebook: Quantum Mechanics; An Introduction Walter Greiner Textbook 19943rd edition Springer-Verlag Berlin Heidelberg 1994 Hamiltonian.curvilinear c

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Mathematical Supplement,nctions ψ(., .) are not orthogonal, but the eigendifferentials Δψ(., .) are. Furthermore, because the Δψ(., .) have finite spatial extension, they can be normalized. Then in the limit Δ.→ 0, a meaningful normalization of the functions ψ(., .) themselves follows: the normalization on δ-functions.

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,The Schrödinger Equation,ch an equation, not derived but guessed at intuitively, would then be a postulate of the new theory, and its validity would have to be checked by experiment. This equation for the calculation of quantum-mechanical states is called the . .; let us now “derive” it.

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Identical Particles,s we will not be able to establish later on whether particle no. 1 or no. 2 or another particle can be found at the point in space .. Because of the possible interaction (momentum exchange etc.), dynamical properties cannot be used to distinguish between them, either.

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Conceptual and Philosophical Problems of Quantum Mechanics,ion made by quantum mechanics has been disproved experimentally. In spite of this success, conceptual problems of the theory exist; in fact, there have been many attempts to interpret quantum mechanics in a new way or even to replace it by another theory based on a more obvious conceptual and philosophical foundation.

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ion has arisen. There was no need for a major revision of the text but I have taken the opportunity to make several amendments and improvements. A number of misprints and minor errors have been corrected and a few clarifying remarks have been added at various places. A few figures have been added or

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Textbook 19943rd editionng (Calgary) who supplied a comprehensive list of corrections. I also thank Dr. A. Scherdin for help with the figures and Dr. R. Mattiello who has supervised the preparation of the third edition of the book. Furthermore I acknowledge the agreeable collaboration with Dr. H. 1. Kolsch and his team at Springer-Verlag, Heidelberg.