Approximation Method Based on Identities for Calculating Nuclear Matrix Elements. I : General Procedure
スポンサーリンク
概要
- 論文の詳細を見る
The approximation method using projection operators, which was previously proposed and applied to calculations of hindered beta matrix elements, is reexamined from a more general viewpoint and extended to a method suitable to include both backward and forward correlations. The present method is compared with the previous methods, especially the RPA in the pairing model. New formulae are applicable not only to the hindered matrix elements but also to unhindered matrix elements. The merit of the present method is that the coherent effect of small admixtures in wave functions is expressed as sum rules, which can also be regarded as semi-phenomenological parameters, and the way to estimate neglected terms is clearly seen because the method is based on identities.
- 理論物理学刊行会の論文
- 1972-02-25
著者
-
FUJITA Jun-Ichi
Department of Physics, Tokyo University of Education
-
Fujita Jun-ichi
Department Of Physics Tokyo University Of Education
-
Fujita Jun-ichi
Department Of Physics Faculty Of Science University Of Tokyo
関連論文
- Effect to Exchange Currents on Orbital g-Factors and E1 Sum Rule for Photoabsorption
- β-spectra of Fe^, Rb^, Tc^, Cs^and the Coupling Constants of Scalar and Tensor Interactions in β-decay
- Approximation Method Based on Identities for Calculating Nuclear Matrix Elements. III : Application to Effective Coupling Constants
- On Quantum-Mechanical Nuclear Dipole Vibrations
- Approximation Method Based on Identities for Calculating Nuclear Matrix Elements. II : Truncation and Simulation
- Spin-Orbit Coupling in Heavy Nuclei
- Upper Bound of the Pseudoscalar Coupling Constant in Beta-decay
- Nuclear Matrix Element for β-Decay and the Ratio of Coupling Constants
- Application of Path Integral Method to Heavy Ion Reactions. I : General Formalism
- Pion Theory of Three-Body Forces
- Approximation Method Based on Identities for Calculating Nuclear Matrix Elements. I : General Procedure
- On Quantum-Mechanical Nuclear Dipole Vibrations