This work generalizes the Unruh temperature in spacetimes of maximal proper acceleration, highlighting implications for charged particles.
In this work, the notion of spacetime of maximal proper acceleration is motivated as a weak form to implement general covariance and a generalized form of Einstein’s equivalence principle from a physical point of view, and the fundamental geometric and kinematic properties of such spaces are discussed. Thereafter, the Unruh temperature formula is generalized to the case of hyperbolic observers in spacetimes of maximal proper acceleration. Such a generalization implies the existence of a maximal value for the Unruh temperature. We discuss this result for an electrodynamic model of point charged particles in a spacetime of maximal proper acceleration. It is shown that according to the model, the maximal Unruh temperature must be of order 4.8 × 10 10 / N K for current high acceleration electron laser-plasma acceleration systems, where N is the population of the typical bunch.
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Ricardo Gallego Torromé (2025) studied this question.
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