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1999•arXiv (Cornell University)Open access

Exploring the physics of the relativistic energy-momentum relationship

A. C. V. Ceapa

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Abstract

Considerations on the complementary time-dependent coordinate transformations emboding Lorentz transformation (LT) show that the relativistic energy-momentum relationship, implicitly the relativistic mass and energy, do not depend on the square root appearing in LT, being associated to the absolute motion of a particle and related to its inner structure. Results concerning the concept of operational theory and its application to the electromagnetic and gravitational field theories, as well as to the quantum mechanics are given in appendixes.

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Considerations on the complementary time-dependent coordinate transformations emboding Lorentz transformation (LT) show that the relativistic energy-momentum relationship, implicitly the relativistic mass and energy, do not depend on the square root appearing in LT, being associated to the absolute motion of a particle and related to its inner structure. Results concerning the concept of operational theory and its application to the electromagnetic and gravitational field theories, as well as to the quantum mechanics are given in appendixes.

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Available abstract

Considerations on the complementary time-dependent coordinate transformations emboding Lorentz transformation (LT) show that the relativistic energy-momentum relationship, implicitly the relativistic mass and energy, do not depend on the square root appearing in LT, being associated to the absolute motion of a particle and related to its inner structure. Results concerning the concept of operational theory and its application to the electromagnetic and gravitational field theories, as well as to the quantum mechanics are given in appendixes.

Key concepts: Physics, Energy–momentum relation, Lorentz transformation, Relativistic mechanics, Momentum (technical analysis), Classical mechanics, Relativistic quantum mechanics, Four-momentum

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