Temperature transforms as a Lorentz invariant under special relativity
The relativistic transformation of temperature remains a subject of ongoing debate in physics, with competing theoretical formulations arguing whether temperature is Lorentz invariant, covariant, or lacks a universal transformation altogether.
The retrieved literature shows a clear division in relativistic thermodynamics regarding how temperature transforms. While some authors (e.g., [4], [9]) argue for temperature invariance or specific transformations consistent with classical derivations by Planck and Einstein, others (e.g., [0], [7]) highlight that there is no universally accepted consensus or that thermodynamic inconsistencies arise under standard transformations. Hence, the balance verdict is CONTESTED.
The evidence we hold leans evenly split
How this was weighed
official record 3x · fact-check 2x · hedged 1x · crowd & reference 1x
- Relativistic State Functions from a Time Dilation Perspectiv · peer-reviewed · supports · weight 1.05 · 2021
- Application of analytical thermodynamics: relativistic trans · peer-reviewed · supports · weight 1.05 · 2005
- Entropy of Relativistic Mono-Atomic Gas and Temperature Rela · peer-reviewed · refutes · weight 1.3 · 2007
- Tsallis Distribution as a Λ-Deformation of the Maxwell-Jüttn · peer-reviewed · refutes · weight 1.05 · 2024
Mirza Wasif Baig. Relativistic State Functions from a Time Dilation Perspective. 2021. https://doi.org/10.1134/S1990793121010164
Paper [4] formulates Lorentz transformations of state functions and proves that temperature is Lorentz invariant.
Edward Bormashenko. Entropy of Relativistic Mono-Atomic Gas and Temperature Relativistic Transformation in Thermodynamics. 2007. https://doi.org/10.3390/e9030113
Paper [0] argues that there is no universal relativistic temperature transformation because entropy conservation fails under Planck-Einstein-like scaling.
See more details
Shen Hui-Chuan. Application of analytical thermodynamics: relativistic transformation of temperature in equilibrium thermodynamics. 2005. https://doi.org/10.7498/aps.54.2482
Paper [9] derives the relativistic temperature transformation matching the classical formulation where temperature scales with the Lorentz factor.
Gazeau JP. Tsallis Distribution as a Λ-Deformation of the Maxwell-Jüttner Distribution.. 2024. https://doi.org/10.3390/e26030273
Paper [7] notes that there is currently no widely accepted consensus regarding a consistent thermodynamic framework within special relativity.
The paper trail · every fact has a biography
Challenge the receipt
Citation formatting by citeproc-js (Frank Bennett) and the Citation Style Language project. Source and licenses.
Terms · Privacy · How verdicts work · Dispute this receipt