Difference between revisions of "Nonabelian Electrodynamics and SU(2)x SU(2) Electroweak Theory in LEP1 Data on Z Particle Production"
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Recent data obtained by LEP1 are discussed and their potential implication for the existence of a Z0 particle. This letter advocates that this fits within the basic tenet of an SU(2) x SU(2) extended theory of the standard model of electroweak interactions. This extended electroweak model is motivated by nonabelian electrodynamics that provides an effective calculus for nonlinear optics. | Recent data obtained by LEP1 are discussed and their potential implication for the existence of a Z0 particle. This letter advocates that this fits within the basic tenet of an SU(2) x SU(2) extended theory of the standard model of electroweak interactions. This extended electroweak model is motivated by nonabelian electrodynamics that provides an effective calculus for nonlinear optics. | ||
− | [[Category:Scientific Paper]] | + | [[Category:Scientific Paper|nonabelian electrodynamics su x su electroweak theory lep data z particle production]] |
− | [[Category:Unified Theory]] | + | [[Category:Unified Theory|nonabelian electrodynamics su x su electroweak theory lep data z particle production]] |
Latest revision as of 19:45, 1 January 2017
Scientific Paper | |
---|---|
Title | Nonabelian Electrodynamics and SU(2)x SU(2) Electroweak Theory in LEP1 Data on Z Particle Production |
Read in full | Link to paper |
Author(s) | Lawrence B Crowell |
Keywords | grand unified field theory, O(3) electromagnetic sector, massive |
Published | 2000 |
Journal | Apeiron |
Volume | 7 |
Number | 1-2 |
No. of pages | 2 |
Pages | 12-13 |
Read the full paper here
Abstract
Recent data obtained by LEP1 are discussed and their potential implication for the existence of a Z0 particle. This letter advocates that this fits within the basic tenet of an SU(2) x SU(2) extended theory of the standard model of electroweak interactions. This extended electroweak model is motivated by nonabelian electrodynamics that provides an effective calculus for nonlinear optics.