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Overcoming a challenge for Bohmian mechanics
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Recently, Bohmian mechanics has been challenged [Nature 643, 67 (2025)] by studying a system in which the motion of particles cannot be associated only with the gradient of phase of the wave function. We point out that, in general, Bohmian velocity is defined by the continuity equation, which does not always lead to velocity depending only on the phase gradient. By constructing the appropriate velocity explicitly, we overcome the challenge.
Forward citations
Cited by 2 Pith papers
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In Bohmian mechanics, Holland's local expectation values equal the real part of position-postselected weak values, and the disputed waveguide experiment's 'speed' parameter is identified as the amplitude decay rate in...
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