Classical-relativistic variability of inertia of photon displacement mass in the matter and the specific vacuum temperature

Relativistic dilation and contraction of the probabilities of quantum states of light at angular incidence

“…The polarization reversal points are very close to the Brewster angles [14], [37], [21], [28], similar to observed for the classical-relativistic synchronization angles where the OAM inversions are found [8], [7]. Note that these are special regions of incidence, since they comprise processes where the polarized light does not seem to escape from the region where the OAM inversions take place, which in turn offers a transmission path that is not able to change its angular momentum state from the perspective of the source referential, as we will discuss in this paper.…”

“…In the treatment of the angular momentum and moment of inertia of the photon presented in the previous works [8], [7] we discussed the points of reversal of direction for both moments at angular incidence, from the perspective of the referential of the source. In turn, the resonance curves known in the literature present points of reversal of polarization in the vicinity of the Brewster angle [15], [9], [1].…”

“…In another analysis, we find that the delay is associated with the relativistic increase in translational inertia explaining that the Minkowisk torque, due to the difficulties of changing its directional properties, will only be able to impose its trajectory with decreasing relativistic translational inertia, from synchronization points [7].…”

“…In this analysis a photon is characterized by the displacement mass with inertial properties of translation and rotation [7]. When transiting between two media it is subject to two torques, Abraham's and Minkowisk's, conditioned to a relativistic motion in which the relativistic trajectory appears with delay [8].…”

“…When transiting between two media it is subject to two torques, Abraham's and Minkowisk's, conditioned to a relativistic motion in which the relativistic trajectory appears with delay [8]. In this context, classical and relativistic properties can be related according to our previous works [8], [7], where the difference between classical and relativistic quantities are described by classical-relativistic variability, for different variables for example:…”