Fundamentals of Statistical and Thermal Physics¶
Reif, F. (1965). Fundamentals of Statistical and Thermal Physics. McGraw-Hill.
Cited by¶
4 citations across 4 artifacts.
Each citation links to the sentence it supports in the citing article.
Primes¶
- Central Limit Theorem
- Physics — thermal noise, Brownian motion, and diffusion produce Gaussian profiles because each displacement is a sum of many tiny independent kicks; Maxwell–Boltzmann velocity components are Gaussian for the same reason.
This sourceDerives Gaussian profiles for thermal noise, Brownian motion/diffusion, and Maxwell–Boltzmann velocity components as sums of many independent small contributions.
- Physics — thermal noise, Brownian motion, and diffusion produce Gaussian profiles because each displacement is a sum of many tiny independent kicks; Maxwell–Boltzmann velocity components are Gaussian for the same reason.
- Degrees of Freedom
- integrated DOF reasoning across classical, quantum, and statistical domains
This sourceStandard upper-level statistical-physics text; develops the equipartition theorem and DOF reasoning across classical, quantum, and statistical-mechanical domains, building macroscopic thermodynamics from microscopic DOFs plus statistical postulates.
- integrated DOF reasoning across classical, quantum, and statistical domains
- Ensemble
- Modern work (Reif, Sethna)
This sourceStandard pedagogical treatment of ensemble theory used here for the claim that ensembles must be chosen to represent physical situations of interest, including finite-size considerations; a textbook rather than original-result source.
- Modern work (Reif, Sethna)
Domain-specific¶
Verification¶
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Does it back the claim? Not recorded. Neither this nor any other of the 4 citations of this work carries a recorded support check.
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Links previously used in the corpus¶
Before the registry existed this work was also linked 1 other way.
- https://books.google.com/books/about/Fundamentals_of_Statistical_and_Thermal.html?id=ObsbAAAAQBAJ ×1
Registry ID ref:c96db8d300aa · see in the full table