Minkowski spacetime does not apply to a homogeneously accelerating medium
Home and comoving inertial frame parameters of an individual point of an idealized medium of launch length L uniformly co-accelerating between identical fixed-thrust rockets, are well known. This is not the case with the varying inter-rocket radar periods and related implications regarding a changin...
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doaj-ed09444c2086494e8a0f480d19c14f6a2020-11-25T01:18:35ZengElsevierResults in Physics2211-37972016-01-0163138Minkowski spacetime does not apply to a homogeneously accelerating mediumBrian Coleman0BC Systems (Erlangen)—Velchronos, Ballinakill Bay, Moyard, County Galway, IrelandHome and comoving inertial frame parameters of an individual point of an idealized medium of launch length L uniformly co-accelerating between identical fixed-thrust rockets, are well known. This is not the case with the varying inter-rocket radar periods and related implications regarding a changing ‘noninertial own-length’ Λ which differs from a front rocket’s retrospective separation L from the simultaneously relatively moving rear rocket. On the other hand, the nonhomogeneous acceleration case involving every comoving frame’s unchanging perception of a contrived ‘rigor mortis’ medium (so-called ‘rigid motion’ traditionally associated with ‘Rindler coordinates’) whereby Λ=L=L, constitutes the sole extended accelerating medium scenario where the entrenched Minkowski metric is actually applicable. Paraphrasing Wolfgang Pauli, not only is Minkowski spacetime not correct [in the general sense], it is not even wrong [in the restricted sense]. Keywords: Homogeneous acceleration, Radar intervals, Minkowski metric, Rigor mortis acceleration, Medium-timed photon crossing rate, Retrospective separationhttp://www.sciencedirect.com/science/article/pii/S2211379716000024 |
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DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Brian Coleman |
spellingShingle |
Brian Coleman Minkowski spacetime does not apply to a homogeneously accelerating medium Results in Physics |
author_facet |
Brian Coleman |
author_sort |
Brian Coleman |
title |
Minkowski spacetime does not apply to a homogeneously accelerating medium |
title_short |
Minkowski spacetime does not apply to a homogeneously accelerating medium |
title_full |
Minkowski spacetime does not apply to a homogeneously accelerating medium |
title_fullStr |
Minkowski spacetime does not apply to a homogeneously accelerating medium |
title_full_unstemmed |
Minkowski spacetime does not apply to a homogeneously accelerating medium |
title_sort |
minkowski spacetime does not apply to a homogeneously accelerating medium |
publisher |
Elsevier |
series |
Results in Physics |
issn |
2211-3797 |
publishDate |
2016-01-01 |
description |
Home and comoving inertial frame parameters of an individual point of an idealized medium of launch length L uniformly co-accelerating between identical fixed-thrust rockets, are well known. This is not the case with the varying inter-rocket radar periods and related implications regarding a changing ‘noninertial own-length’ Λ which differs from a front rocket’s retrospective separation L from the simultaneously relatively moving rear rocket. On the other hand, the nonhomogeneous acceleration case involving every comoving frame’s unchanging perception of a contrived ‘rigor mortis’ medium (so-called ‘rigid motion’ traditionally associated with ‘Rindler coordinates’) whereby Λ=L=L, constitutes the sole extended accelerating medium scenario where the entrenched Minkowski metric is actually applicable. Paraphrasing Wolfgang Pauli, not only is Minkowski spacetime not correct [in the general sense], it is not even wrong [in the restricted sense]. Keywords: Homogeneous acceleration, Radar intervals, Minkowski metric, Rigor mortis acceleration, Medium-timed photon crossing rate, Retrospective separation |
url |
http://www.sciencedirect.com/science/article/pii/S2211379716000024 |
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AT briancoleman minkowskispacetimedoesnotapplytoahomogeneouslyacceleratingmedium |
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