The Vector Representation of Spinning Particle in the Quantum Theory, I

スポンサーリンク

概要

• 論文の詳細を見る

• A quantum-mechanical non-relativistic spinning particle is represented equivalently with a nonlinear vector field which defines a new kind of hydrodynamics of a spinning fluid. In this hydrodynamics, quantum effects are separated as non-linear terms which mean the occurrence of "internal potential" and "internal magnetic field". Mathematically, the method is based upon the replacement of the original calculus in terms of a spinor ψ by the calculus in terms of tensors formed as the bilinear expressions in ψ^* and ψ. This replacement is ensured by setting up the identities which should hold among those tensor quantities.

• 理論物理学刊行会の論文

著者

• Takabayasi Takehiko

  Physical Institute Nagoya University

• Takabayasi Takehiko

  Physical Institute, Nagoya University

関連論文

• Equivalence between the Formulation of Quantum Mechanics in terms of Quantum Potential and the One in terms of Markoff-like Process
• Theory of Relativistic Rotators and Elementary Particles. I
• 'Quantum Condition' in the Phasespace Representation of Quantum Mechanics
• Relativistic Hydrodynamics Equivalent to the Dirac Equation
• On the Hydrodynamical Representation of Non-Relativistic Spinor Equation
• Mass Relations for Strongly Interacting Particles and Resonances. II
• Mass Relations for Strongly Interacting Particles and Resonances. I
• A Non-local Wave Equation and its Connection with the Dirac Particle
• The Vector Representation of Spinning Particle in the Quantum Theory, I
• Internal Degrees of Freedom and Elementary Particles. I
• On the Formulation of Quantum Mechanics associated with Classical Pictures
• On the Structure of Dirac Wave Function

もっと見る 閉じる

スポンサーリンク