It has recently been emphasized [1] that in an approximate symmetry theory it is by no means necessary that a consistent relativistic model be available in which the symmetry is exact, with the violations then treated as perturbations. It is sufficient that a set of operators be found that obey the equal-time commutation relations characteristic of some algebra, that the energy operator be decomposed into terms transforming according to various irreducible representations of the algebra, and that the stationary and quasi-stationary quantum-mechanical states have a tendency to fall approximately into irreducible representations of the algebra as a result of dynamics. within each irreducible representations of the algebra as a result of dyn...
A conceptual variable is any variable defined by a person or by a group of persons. Such variables m...
This article develops an analogy proposed by Stachel between general relativity (GR) and quantum mec...
We discuss the role of compact symmetry groups, G, in the classification of gapped ground state phas...
It is our purpose to explain in this note, as well as we can, the theoretical foundations of the a...
Recently there has been much interact in the group theoretical investigation of inherent dynamical ...
Let us summarize the discussion in the first part of this work on the use of equal-time commutation ...
For commutation correlations in which the production operator, annihilation operator and, possible, ...
Lorentzian and quantum mechanics are obtained from Galilean and classical mechanics by stabilizing d...
All of the irreducible representations are found for a single pair of creation and annihilation oper...
We provide a novel perspective on “regularity” as a property of representations of the Weyl algebra....
Dirac's ideas on forms of relativistic dynamics are generalized to all nite-dimensional rst-cla...
We provide a novel perspective on “regularity” as a property of representations of the Weyl algebra....
If the Hamiltonian in the time independent Schrödinger equation, HΨ = EΨ, is invariant under a group...
The topic of interest is self-contained subsystems of dynamical systems. We focus on classical, dete...
Albeverio S, Kondratiev Y, Röckner M. Diffeomorphism groups and current algebras: Configuration spac...
A conceptual variable is any variable defined by a person or by a group of persons. Such variables m...
This article develops an analogy proposed by Stachel between general relativity (GR) and quantum mec...
We discuss the role of compact symmetry groups, G, in the classification of gapped ground state phas...
It is our purpose to explain in this note, as well as we can, the theoretical foundations of the a...
Recently there has been much interact in the group theoretical investigation of inherent dynamical ...
Let us summarize the discussion in the first part of this work on the use of equal-time commutation ...
For commutation correlations in which the production operator, annihilation operator and, possible, ...
Lorentzian and quantum mechanics are obtained from Galilean and classical mechanics by stabilizing d...
All of the irreducible representations are found for a single pair of creation and annihilation oper...
We provide a novel perspective on “regularity” as a property of representations of the Weyl algebra....
Dirac's ideas on forms of relativistic dynamics are generalized to all nite-dimensional rst-cla...
We provide a novel perspective on “regularity” as a property of representations of the Weyl algebra....
If the Hamiltonian in the time independent Schrödinger equation, HΨ = EΨ, is invariant under a group...
The topic of interest is self-contained subsystems of dynamical systems. We focus on classical, dete...
Albeverio S, Kondratiev Y, Röckner M. Diffeomorphism groups and current algebras: Configuration spac...
A conceptual variable is any variable defined by a person or by a group of persons. Such variables m...
This article develops an analogy proposed by Stachel between general relativity (GR) and quantum mec...
We discuss the role of compact symmetry groups, G, in the classification of gapped ground state phas...