How does thermal energy affect rest mass in Relativity?

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Discussion Overview

The discussion revolves around the relationship between thermal energy and rest mass in the context of relativity. Participants explore how temperature affects the measurement of rest mass, the implications of internal energy, and the definitions of mass in different reference frames.

Discussion Character

  • Debate/contested
  • Conceptual clarification
  • Technical explanation

Main Points Raised

  • Some participants propose that the rest mass of an object is influenced by its internal energy, which is affected by temperature.
  • Others argue that rest mass is a constant defined as \sqrt{E^2-p^2}, independent of temperature for macroscopic objects at a fixed temperature.
  • There is a suggestion that rest mass is an idealized concept that would only be valid at absolute zero (0 K), raising questions about its applicability at higher temperatures.
  • Some participants challenge the notion that electromagnetic fields play a foundational role in relativity, suggesting that mass can depend on the reference frame due to Lorentz corrections.
  • Concerns are raised about the implications of subatomic particle behavior at zero Kelvin and the relationship between temperature and motion, with some asserting that thermal effects on rest mass are contradictory.
  • Questions are posed regarding how the total energy (E) in the mass-energy equation is defined and how it changes with temperature.

Areas of Agreement / Disagreement

Participants express a range of views, with no consensus on the relationship between thermal energy and rest mass. Some agree on the definitions of mass while others contest the implications of temperature on rest mass, indicating a lack of resolution in the discussion.

Contextual Notes

Participants highlight limitations in understanding mass as it relates to internal degrees of freedom and the effects of temperature, suggesting that definitions may vary based on context.

  • #31
Do you know some reference where one could find the derivations of the probability distribution ("a la Maxwell") for the velocities in an ideal gas ?

Best wishes

DaTario
 

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