AbstractWe give an explicit example of a model in D=4−ϵ space–time dimensions that is scale but not conformally invariant, is unitary, and has finite correlators. The invariance is associated with a limit cycle renormalization group (RG) trajectory. We also prove, to second order in the loop expansion, in D=4−ϵ, that scale implies conformal invariance for models of any number of real scalars. For models with one real scalar and any number of Weyl spinors we show that scale implies conformal invariance to all orders in perturbation theory
Statistical systems displaying a strongly anisotropic or dynamical scaling behaviour are characteriz...
Many 2D lattice models of physical phenomena are conjectured to have conformally invariant scaling l...
The majority of renormalizable field theories possessing the scale invariance at the classical level...
We give an explicit example of a model in D=4-ε space-time dimensions that is scale but not conforma...
We give an explicit example of a model in D = 4− space-time dimensions that is scale but not confor...
AbstractWe give an explicit example of a model in D=4−ϵ space–time dimensions that is scale but not ...
We carry out a three-loop computation that establishes the existence of scale without conformal inva...
We carry out a three-loop computation that establishes the existence of scale without conformal inva...
We carry out a three-loop computation that establishes the existence of scale without con-formal inv...
We study the implications of scale invariance in four-dimensional quantum field theories. Imposing u...
International audienceIt is widely expected that, for a large class of models, scale invariance impl...
This dissertation consists of two parts. In the first, we study the possibility of recurrent traject...
We construct discrete holomorphic observables in the Ising model at criticality and show that they h...
We present the theoretical underpinnings of scale without conformal invariance in quantum field theo...
We present the theoretical underpinnings of scale without conformal invariance in quantum field theo...
Statistical systems displaying a strongly anisotropic or dynamical scaling behaviour are characteriz...
Many 2D lattice models of physical phenomena are conjectured to have conformally invariant scaling l...
The majority of renormalizable field theories possessing the scale invariance at the classical level...
We give an explicit example of a model in D=4-ε space-time dimensions that is scale but not conforma...
We give an explicit example of a model in D = 4− space-time dimensions that is scale but not confor...
AbstractWe give an explicit example of a model in D=4−ϵ space–time dimensions that is scale but not ...
We carry out a three-loop computation that establishes the existence of scale without conformal inva...
We carry out a three-loop computation that establishes the existence of scale without conformal inva...
We carry out a three-loop computation that establishes the existence of scale without con-formal inv...
We study the implications of scale invariance in four-dimensional quantum field theories. Imposing u...
International audienceIt is widely expected that, for a large class of models, scale invariance impl...
This dissertation consists of two parts. In the first, we study the possibility of recurrent traject...
We construct discrete holomorphic observables in the Ising model at criticality and show that they h...
We present the theoretical underpinnings of scale without conformal invariance in quantum field theo...
We present the theoretical underpinnings of scale without conformal invariance in quantum field theo...
Statistical systems displaying a strongly anisotropic or dynamical scaling behaviour are characteriz...
Many 2D lattice models of physical phenomena are conjectured to have conformally invariant scaling l...
The majority of renormalizable field theories possessing the scale invariance at the classical level...