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- W1583006272 abstract "In the paper with the above-noted title, T. C. Wallstrom claims that the description of the particle's motion as a certain conservative diffusion is not equivalent to quantum mechanics in spite of the fact that the Madelung hydrodynamic equations, which provide the description of such a diffusion, can be converted to the Schroedinger equation. He pointed out that such a stochastic theory can be regarded as equivalent to conventional quantum mechanics only if they can derive from it not just the Madelung equations but also the condition that the circulation of the probability fluid is always quantized, which is equivalent the condition for the single-valuedness of the wave function. We, however, show that the single-valuedness of the wave function required in quantum mechanics, is not an auxiliary condition but a property of all local solutions of the Schrodinger equation. Based on the one-to-one correspondence between local solutions of the Schroedinger and the Madelung equations this means that the quantization of the circulation of the probability fluid is a property of all solutions of the Madelung equations." @default.
- W1583006272 created "2016-06-24" @default.
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- W1583006272 date "2010-05-13" @default.
- W1583006272 modified "2023-09-27" @default.
- W1583006272 title "Comment on Inequivalence between the Schrodinger equation and the Madelung hydrodynamic equations" @default.
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- W1583006272 hasPublicationYear "2010" @default.
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