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Relativistic contraction of an accelerated rod
The relativistic motion of an arbitrary point of an accelerated rigid rod is
discussed for the case when velocity and acceleration are directed along the
rod's length. The discussion includes the case of a time-dependent force
applied to a single point, as well as a time-independent force arbitrary
distributed along the rod.
The time dependence of the rod's relativistic length depends on the
application point of the force, but after the termination of acceleration the
final velocity and length do not depend on it. An observer on a uniformly
accelerated rod feels an inertial force which decreases in the direction of
acceleration. The influence of non-rigidity of realistic rods on our results is
qualitatively discussed.Comment: 11 pages, 1 figure included, revised version, accepted for
publication in Am. J. Phy
Interpretation miniatures
Most physicists do not have patience for reading long and obscure
interpretation arguments and disputes. Hence, to attract attention of a wider
physics community, in this paper various old and new aspects of quantum
interpretations are explained in a concise and simple (almost trivial) form.
About the "Copenhagen" interpretation, we note that there are several different
versions of it and explain how to make sense of "local non-reality"
interpretation. About the many-world interpretation, we explain that it is
neither local nor non-local, that it cannot explain the Born rule, that it
suffers from the preferred basis problem, and that quantum suicide cannot be
used to test it. About the Bohmian interpretation, we explain that it is
analogous to dark matter, use it to explain that there is no big difference
between non-local correlation and non-local causation, and use some
condensed-matter ideas to outline how non-relativistic Bohmian theory could be
a theory of everything. We also explain how different interpretations can be
used to demystify the delayed choice experiment, to resolve the problem of time
in quantum gravity, and to provide alternatives to quantum non-locality.
Finally, we explain why is life compatible with the 2nd law.Comment: 12 pages, revised, new references, accepted for publication in Int.
J. Quantum In
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