A Microscopic Description of Nuclear Rotational Motion. I

スポンサーリンク

概要

• 論文の詳細を見る

• A new microscopic description of the nuclear rotational problem is formulated by introducing a tensor operator R^<2M> which generates rotational states. "The Tomonaga-Lipkin condition" for the separation of rotational motion is adopted as our fundamental equation of motion which should be satisfied by the operator R^<2M>. Suitable intrinsic states are defined in a consistent way with this equation of motion. The structure of wave functions is similar to that of the Peierls-Yoccoz method. However our method gives a right answer for the center-of-mass problem because intrinsic states are suitably chosen. Our basic formalism is applied to single-j shell system with a quadruple force. The moment of inertia is determined so that the fundamental equation for the operator R^<2M> is satisfied. The result agrees with that obtained by applying the Hartree approximation and the cranking model to this system.

• 理論物理学刊行会の論文
• 1978-11-25

著者

• Shono Yoshiyuki

  Division Of Mathematical Physics Faculty Of Engineering Fukui University

• SHONO Yoshiyuki

  Division of Mathematical Physics, Faculty of Engineering Fukui University

関連論文

• Giant Isoscalar Monopole States of ^O and ^Ca by Reaction Matrix and Generator Coordinate Method
• A Microscopic Description of Nuclear Rotational Motion. I
• Microscopic Cluster Model for the ^9_∧Be Hypernucleus
• A Microscopic Description of Nuclear Rotational Motions. III : Equation of Motion in the Intrinsic Space
• A Microscopic Description of Nuclear Rotational Motion. II : Rotation and HF Approximation

スポンサーリンク