Elementary Theory of Quantum-Mechanical Collective Motion of Particles, I
スポンサーリンク
概要
- 論文の詳細を見る
An elementray theory of quantum-mechanical collective motion of many-particle systems is developed. The fundamental idea is illustrated by taking an example of surface oscillation of an incompressible system of particles. The essential point of the theory is, roughly speaking, the neglect of 1 / 〓N against unity, N being the number of particles of the system. The method is a natural generalization of separation of translational motion from the internal relative motion by the use of centre of mass coordinates. A description in terms of field concept is briefly discussed.
- 理論物理学刊行会の論文
著者
-
TOMONAGA Sin-itiro
Physics Department, Tokyo University of Education
-
Tomonaga Sin-itiro
Physical Institute Tokyo Bunrika Daigaku
-
Tomonaga Sin-itiro
Physics Department Tokyo University Of Education
関連論文
- Scattering Problem in the Intermediate-coupling Theory, I
- Scattering Problem in the Intermediate-coupling Theory, I
- On a Reletivistically Invariant Formulation of the Quantum Theory of Wave Fields. II. : Case of Interacting Electromagnetic and Electron Fields
- Corrections due to the Reaction of "Cohesive Force Field" to the Elastic Scattering of an Electron, II
- Corrections due to the Reaction of "Cohesive Force Field" to the Elastic Scattering of an Electron. I.
- On Wentzel's Method in the Meson Theory
- On Wentzel's Method in the Meson Theory.
- A Self-Consistent Subtraction Method in the Quantum Field Theory, I
- On the Effect of the Field Reactions on the Interaction of Mesotrons and Nuclear Particles, II
- On a Relativistically Invariant Formulation of the Quantum Theory of Wave Fields. V. : Case of Interacting Electromagnetic and Meson Fields.
- Elementary Theory of Quantum-Mechanical Collective Motion of Particles, I
- On the Elimination of the Auxiliary Condition in the Quantum Electrodynamics II.
- On the Elimination of the Auxiliary Condition in the Quantum Electrodynamics. I.
- Elementary Theory of Quantum-Mechanical Collective Motion of Particles, II
- On the Effect of the Field Reactions on the Interaction of Mesotrons and Nuclear Particles, I
- On a Relativistically Invariant Formulation of the Quantum Theory of Wave Fields. V. : Case of Interacting Electromagnetic and Meson Fields.