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The renormalization group, and the continuum limit as the question
joint
Wilson's lattice (1974) and Forster, Nelson and Stephen's randomly stirred fluid (1977) run the same renormalization group: a coupling that changes with scale, a finite system whose continuum limit is the whole question. Asymptotic freedom on one side, the Kolmogorov cascade on the other; the Yang-Mills stick sealed the running coupling and the Navier-Stokes stick sealed the Kolmogorov scale.
source
Narrow Highway - the Millennium floor, a joint found in the literature (operator seed)
card id
card_joint_renormalization_group
address
WIT.codex.EXP/the-renormalization-group-and-the-continuum-limi/REF.WITNESSED@narrow-highway-the-mille
adjoining cards
- part of → The Millennium floor - seven open questions, and where they connect — a joint that is proven or observed - a part of the floor
- connects at → Yang-Mills existence and the mass gap — The renormalization group, and the continuum limit as the question. wilson 1974; forster n
- connects at → Navier-Stokes existence and smoothness — The renormalization group, and the continuum limit as the question. wilson 1974; forster n
- cites → K. G. Wilson 1974 — Confinement of quarks — the record the joint stands on
- cites → D. Forster 1977 — Large-distance and long-time properties of a randomly stirred fluid — the record the joint stands on
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