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  1. Reference Frames and Rigid Motions in Relativity: Applications. [REVIEW]D. Soler - 2006 - Foundations of Physics 36 (11):1718-1735.
    The concept of rigid reference frame and of constricted spatial metric, given in the previous work [Class. Quantum Grav. 21, 3067 (2004)] are here applied to some specific space-times: in particular, the rigid rotating disc with constant angular velocity in Minkowski space-time is analyzed, a new approach to the Ehrenfest paradox is given as well as a new explanation of the Sagnac effect. Finally the anisotropy of the speed of light and its measurable consequences in a reference frame co-moving with (...)
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  • On the Equivalence Between Rotation and Gravity: “Gravitational” and “Cosmological” Redshifts in the Laboratory.Christian Corda - 2022 - Foundations of Physics 52 (2):1-17.
    The Mössbauer rotor effect recently gained a renewed interest due to the discovery and explanation of an additional effect of clock synchronization which has been missed for about 50 years, i.e. starting from a famous book of Pauli, till some recent experimental analyses. The theoretical explanation of such an additional effect is due to some recent papers in both the general relativistic and the special relativistic frameworks. In the first case the key point of the approach is the Einstein’s equivalence (...)
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  • Relativistic Rotation: A Comparison of Theories. [REVIEW]Robert D. Klauber - 2007 - Foundations of Physics 37 (2):198-252.
    Alternative theories of relativistic rotation considered viable as of 2004 are compared in the light of experiments reported in 2005. En route, the contentious issue of simultaneity choice in rotation is resolved by showing that only one simultaneity choice, the one possessing continuous time, gives rise, via the general relativistic equation of motion, to the correct Newtonian limit Coriolis acceleration. In addition, the widely dispersed argument purporting Lorentz contraction in rotation and the concomitant curved surface of a rotating disk is (...)
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  • Ehrenfest’s Paradox and Radial Electric Field in Quasi-Neutral Tokamak Plasma.A. Romannikov - 2011 - Foundations of Physics 41 (8):1331-1337.
    A relation between physical consequences of the so-called Ehrenfest’s Paradox and the radial electric field E r (r) in the classical quasi-neutral tokamak plasma is shown. Basic author’s approach to the relativistic nature of the tokamak E r (r) has been described in Romannikov (J. Exp. Theor. Phys. 108:340–348, 2009). The experiment which can resolve the Ehrenfest’s Paradox is presented.
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