renormalization group

E575044

The renormalization group is a mathematical framework in theoretical physics that systematically studies how physical systems and their parameters change with scale, crucial for understanding critical phenomena and quantum field theories.

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renormalization group canonical 2

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Predicate Object
instanceOf concept in theoretical physics
mathematical framework
appliesTo Heisenberg model
Ising model
linked to: Ising models

Kondo problem
linked to: Kondo effect

electroweak theory
phi^4 theory
quantum chromodynamics
turbulence models
coreIdea integrate out short-distance degrees of freedom
rescale system to restore original form
track evolution of parameters under scale transformations
developedBy Dmitry Shirkov
Kenneth Wilson
Leo Kadanoff
Nikolay Bogoliubov
linked to: Nikolay Bogolyubov
explains asymptotic freedom in non-abelian gauge theories
critical exponents
decoupling of high-energy modes
running of coupling constants
scaling laws
universality near critical points
field condensed matter physics
quantum field theory
statistical physics
theoretical physics
introducedBy Francis Low
Murray Gell-Mann
relatedConcept Wilsonian renormalization group
beta function
critical surface
epsilon expansion
fixed point
functional renormalization group
momentum-shell renormalization
operator product expansion
studies behavior of systems under changes of length scale
coarse graining procedures
critical phenomena
effective field theories
fixed points of scale transformations
flow of coupling constants
phase transitions
scale dependence of physical systems
universality classes
usedFor analyzing high-energy behavior of quantum field theories
analyzing low-energy limits of quantum field theories
computing critical exponents
constructing effective field theories
multiscale analysis of physical systems

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