Adiabatic Switching-Off of Interactions and Foundations of the Boltzmann Equation

スポンサーリンク

概要

• 論文の詳細を見る

• The Boltzmann equation for a monatomic gas is derived with the aid of the adiabatic switching-off of interactions, starting with the Heisenberg equation of motion for a number operator in phase space introduced by Ono. It is shown that neither Kirkwood's time-averaging procedure nor the random phase approximation is necessary by virtue of the switching-off of interactions and a new method of time-differentiation. The effectiveness of the present formalism is demonstrated in an analysis of higher order interactions, and the Boltzmann equation is corrected so as to include multiple scattering effects.

• 理論物理学刊行会の論文
• 1972-10-25

著者

• Nishigori Takeo

  Department Of Nuclear Engineering Osaka University

関連論文

• Multiple Scattering of Neutrons and Correlation Functions
• Theory of Multiple Scattering of Slow Neutron
• Slow Neutron Scattering and Space-Time Correlation Functions
• Quasi-Classical Theory of Slow Neutron Scattering
• Effective Spatial Homogenization with Neutron Leakage Effect for FBR Control Rods
• A New Approach to Non-Markovian Langevin Equations
• Adiabatic Switching-Off of Interactions and Foundations of the Boltzmann Equation
• Quasiclassical Approximation for Slow Neutron Scattering
• Second Quantization for an Absorptive System of Many Composite Particles : With Application to Nuclear Reaction Theory
• Hidden state-variables and a non-Markoffian formulation of reactor noise.

スポンサーリンク