Scaling and Renormalization in Statistical Physics¶
Cardy, J. (1996). Scaling and Renormalization in Statistical Physics. Statistical Physics. Cambridge University Press.
Cited by¶
2 citations across 2 artifacts.
Primes¶
- Renormalization
- Listed in the references but not attached to a specific claim.
- Universality in Critical Phenomena
- Universality in critical phenomena is the empirical and theoretical fact that qualitatively disparate physical systems — differing in microscopic composition, interaction details, and dimensionality in unimportant ways — exhibit identical quantitative critical behavior (critical exponents, scaling functions, amplitude ratios) when they share a small set of abstract properties (spatial dimension, symmetry of the order parameter, range of interactions), with the shared properties defining the universality class.
Supported in partVerified against the publisher's abstract
Cardy's textbook abstract covers critical behaviour and the renormalization group, the framework in which universality classes are established, but does not itself state the claim.
“Beginning with a brief review of phase transitions in simple systems and of mean field theory, the text then goes on to introduce the core ideas of the renormalization group.”
- Universality in critical phenomena is the empirical and theoretical fact that qualitatively disparate physical systems — differing in microscopic composition, interaction details, and dimensionality in unimportant ways — exhibit identical quantitative critical behavior (critical exponents, scaling functions, amplitude ratios) when they share a small set of abstract properties (spatial dimension, symmetry of the order parameter, range of interactions), with the shared properties defining the universality class.
Verification¶
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Registry ID ref:10471ddaa3b7 · see in the full table