Generalized Iso-Spin-Space; Generalized Gauge Transformation and Derivation of Meson
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概要
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A four-dimensional fictitious space of Minkowskian type called a ξ-space is introduced in order to describe the isospins of elementary particles in a unified manner. The nucleon field is represented by a set of functions of the ordinary space-time coordinates x and the extra coordinates ξ in the above mentioned ξ-space. The postulate that there are analogies between both x and ξ spaces gives a generalization of the familiar equation of a free nucleon. The replacement of an arbitrary phase of the nucleon field with an arbitrary function of x and ξ leads to the introduction of the triplet scalar meson together with a neutral vector boson. Some further refinements of the theory derive the pseudo-scalar triplet meson with the familiar style in its coupling with nucleons.
- 理論物理学刊行会の論文
著者
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Utiyama Ryoyu
Department Of Physics Osaka University
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Utiyama Ryoyu
Department Of Physics Osaka Imperial University.
関連論文
- Canonical Quantization of Non-Abelian Gauge Fields : Lorentz and Gauge Invariances
- Canonical Quantization of Non-Abelian Gauge Fields
- Gravitational Field as a Generalized Gauge Field
- Note on the Longitudinal and Scalar Photons
- Quantum Theory of Generalized Gauge Field
- Theory of Invariant Variation and the Generalized Canonical Dynamics
- Generalized Iso-Spin-Space; Generalized Gauge Transformation and Derivation of Meson
- On the Classical Theory of the Electron, I.
- Introduction
- General Relativistic Aspect of the Quantum Field Theory
- Canonical Theory of Quantum Electrodynamics
- On the Classical Theory of the Electron. II.
- Conserving Vector Current and Non-Linear Gauge Field
- On Weyl's Gauge Field. II
- On the Canonical Transformation in Quantum Theory.
- On Weyl's Gauge Field
- On the Interaction of Mesons with the Gravitational Field.I.
- On the Covergence of the Perturbation Method in the Quantum Field Theory
- On the Interaction of Mesons with the Gravitational Field. (II).
- Quantum Theory and General Relativity