It is shown that a unitary translationally invariant field theory in (1+1) dimensions satisfying isotropic scale invariance, standard assumptions about the spectrum of states and operators and the requirement that signals propagate with finite velocity possesses an infinite dimensional symmetry given by one or a product of several copies of conformal algebra. In particular, this implies presence of one or several Lorentz groups acting on the operator algebra of the theory
AbstractIt is shown that there exist conformally covariant differential operators D2l,k of all even ...
We give an explicit example of a model in D = 4− space-time dimensions that is scale but not confor...
We prove a no-go theorem for the construction of a Galilean boost invariant and $z\neq2$ anisotropic...
It is shown that a unitary translationally invariant field theory in 1 + 1 dimensions, satisfying is...
The free Maxwell theory in d ≠ 4 dimensions provides a physical example of a unitary, scale invarian...
The free Maxwell theory in d ≠ 4 dimensions provides a physical example of a unitary, scale invarian...
We study various aspects of scale invariant quantum field theories, in particular, the non-relativis...
This paper addresses the question of whether there are 4D Lorentz invariant uni-tary quantum field t...
In this work we develop a re-formulation of quantum field theory through the more general weighted L...
We study a class of Lorentz violating quantum field theories that contain higher space derivatives, ...
We study the implications of scale invariance in four-dimensional quantum field theories. Imposing u...
The role of the extended Lorentz group as an invariance of physical theories is re-examined. Contrar...
This paper continues the study of the nature and interdependence of the axioms of relativistic field...
The problem whether scale invariance implies full conformal invariance, for special relativistic cla...
We show that the grading of fields by conformal weight, when built into the initial group symmetry, ...
AbstractIt is shown that there exist conformally covariant differential operators D2l,k of all even ...
We give an explicit example of a model in D = 4− space-time dimensions that is scale but not confor...
We prove a no-go theorem for the construction of a Galilean boost invariant and $z\neq2$ anisotropic...
It is shown that a unitary translationally invariant field theory in 1 + 1 dimensions, satisfying is...
The free Maxwell theory in d ≠ 4 dimensions provides a physical example of a unitary, scale invarian...
The free Maxwell theory in d ≠ 4 dimensions provides a physical example of a unitary, scale invarian...
We study various aspects of scale invariant quantum field theories, in particular, the non-relativis...
This paper addresses the question of whether there are 4D Lorentz invariant uni-tary quantum field t...
In this work we develop a re-formulation of quantum field theory through the more general weighted L...
We study a class of Lorentz violating quantum field theories that contain higher space derivatives, ...
We study the implications of scale invariance in four-dimensional quantum field theories. Imposing u...
The role of the extended Lorentz group as an invariance of physical theories is re-examined. Contrar...
This paper continues the study of the nature and interdependence of the axioms of relativistic field...
The problem whether scale invariance implies full conformal invariance, for special relativistic cla...
We show that the grading of fields by conformal weight, when built into the initial group symmetry, ...
AbstractIt is shown that there exist conformally covariant differential operators D2l,k of all even ...
We give an explicit example of a model in D = 4− space-time dimensions that is scale but not confor...
We prove a no-go theorem for the construction of a Galilean boost invariant and $z\neq2$ anisotropic...