Norm Invariance of Mass-Zero Equations under the Conformal Group
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Publication:5334852
DOI10.1063/1.1704164zbMath0127.39306OpenAlexW2074460594MaRDI QIDQ5334852
Publication date: 1964
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.1704164
Related Items (23)
Super twistor realization of unitary super representations of U(p,q‖N) ⋮ Group representations arising from Lorentz conformal geometry ⋮ Applications of complex Clifford analysis to the study of solutions to generalized Dirac and Klein-Gordon equations with holomorphic potentials ⋮ One-Parameter Subgroups of Unitary Groups with Indefinite Metric and in Particular of the Conformal Group ⋮ Conformal invariance of relativistic equations for arbitrary spin particles ⋮ On Representations of the Conformal Group Which When Restricted to Its Poincaré or Weyl Subgroups Remain Irreducible ⋮ Modular structure of the local algebras associated with the free massless scalar field theory ⋮ Lorentz-invariant photon number density ⋮ Twistors and induced representations of SU(2,2) ⋮ Induced representations, reproducing kernels and the conformal group ⋮ Geometric phases and coherent states ⋮ Runge approximation theorems in complex Clifford analysis together with some of their applications ⋮ Wave and Dirac operators, and representations of the conformal group ⋮ Equivalence of helicity and Euclidean self-duality for gauge fields ⋮ Wavelet electrodynamics ⋮ The conformal group and causality ⋮ Local and nonlocal observables in quantum optics ⋮ Unnamed Item ⋮ Conformal Group in Space-Time ⋮ Irreducible unitary representations of \(\mathrm{SU}(2,2)\) ⋮ An integral transform in \(L^ 2\)-cohomology for the ladder representations of U(p,q) ⋮ The \(C^\ast\)-algebra of the electromagnetic field ⋮ Some comments on the work of I. E. Segal on group representations
Cites Work
- A class of operator algebras which are determined by groups
- Conformal invariance of massless Dirac-like wave equations
- Group Theoretical Discussion of Relativistic Wave Equations
- On the Group of Transformations in Six-dimensional Space, II
- On Accelerated Coordinate Systems in Classical and Relativistic Mechanics
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