Form Factor Sum Rule and Giant Multipole States
スポンサーリンク
概要
- 論文の詳細を見る
The energy-weighted sum rules for both the form factor and transition charge density are derived, describing longitudinal multipole excitation of nuclear states in electron inelastic scattering. These sum rules are applied to the determination of the transition charge density of the giant multipole state under the assumption that the sum rules are saturated by this single collective state at photon-point. The resulting transition charge density is found to be precisely the same as that of hydrodynamical model by Tassie. Uniqueness of the result is descussed: It is pointed out that the one-term saturation of sum rules at photon-point alone cannot necessarily determine the transition charge density uniquely except for its behaviour near nuclear surface. Possible corrections to Tassie-type transition charge density are studied by considering higher order giant multipole states whose γ-transition to the ground state is strictly forbidden. The transition charge densities of these higher forbidden giant multipole states are determined by the sum rules. Implications of our results on the experiments of electron scattering are briefly discussed.
- 理論物理学刊行会の論文
- 1974-05-25
著者
-
Tsukamoto Tatsuo
Department Of Physics Tohoku University
-
Tsukamoto Tatsuo
Department Of Immunopathology Gifu University Graduate School Of Medicine
-
Ui Haruo
Department Of Physics Hiroshima University
-
Ui Haruo
Department Of Physics Tohoku University
-
TSUKAMOTO Tatsuo
Department of Physics, Tohoku University
関連論文
- Spontaneous Resolution of Delayed Onset Large Subclavian Artery Pseudoaneurysm : Case Report
- Surprisal Analysis of the ^Cu (e,p_0) Reactions
- OJ-079 Candesartan Decreases Carotid Intima-media Thickness through Enhancing Nitric Oxide and Decreasing Oxidative Stress in Patients with Hypertension(Hypertension, clinical-3 (H) OJ14,Oral Presentation (Japanese),The 70th Anniversary Annual Scientific
- Non-Markovian Langevin Equation Applied to Heavy Ion Collisions
- Linear Surprisal and Stochastic Process. II : Within the Framework of Fokker-Planck Equation : Condensed Matter and Statistical Physics
- Linear Surprisal and Simple Birth, Death and Immigration Process : Condensed Matter and Statistical Physics
- Constraint on √ and Exciton Number
- Shell Structure and Mass Drift Potential
- Two-Dimensional Random Walk Process in Heavy Ion Collisions
- Energy Dissipation and the Stochastic Process in Heavy-Ion Collisions
- Quantum Theory of Layer Vibration in the Layer-Structured Fermi Fluid : Nuclear Physics
- Partially Connected Faddeev-Weinberg-Rosenberg Equation
- Step Parameter ΔC in Random Wald Model of Dissipative Heavy Ion Collisions
- Semiclassical Aspect of Collective Motion in a Layer-Structured Many Particle System
- Level Density and Shell Structure : Rosenzweig Model Revisited
- Spin Cutoff Parameter for the Exciton Model : Nuclear Physics
- The (d,α) Reaction and Cluster Structure of Light Nuclei : the O^(d,α)N^ reaction
- Symmetry Property of the S Matrix on the Basis of the Jost Function Method
- A Class of Simple Hamiltonians with Degenerate Ground State. II A Model of Nuclear Rotation : Spontaneous Breakdown of Rotation Symmetry and Goldstone Theorem for Finite Dimensional System
- Supersymmetric Quantum Mechanics and Fermion in a Gauge Feild of (1+2) Dimension
- A Deformable Bag Model of Hadrons. I
- Form Factor Sum Rule and Giant Multipole States
- Superspace Lagrangian Model of Supersymmetric Quantum Mechanics in Three-Dimensional Space (General)
- Does Accidental Degeneracy Imply a Symmetry Group? : Particles and Fields
- A Class of Simple hamiltonians with Degenerate Ground State. I
- An Application of Spontaneously Broken Local Gauge Theory to Molecular Dynamics : Are Coriolis and Centrifugal Forces Fictitious Force?
- Supersymmetric Quantum Mechanics in Three-Dimensional Space. I : One-Particle System with Spin-Orbit Potential : Nuclear Physics
- Quantum Mechanical Rigid Rotator with an Arbitrary Deformation. I : Dynamical Group Approach to Quadratically Deformed Body
- A Deformable Bag Model of Hadrons. II : Particles and Fields
- Boson Bogolyubov Transformation and the SU(1, 1) Group
- Nuclear Rotation, Nambu-Goldstone Mode and Higgs Mechanism : General
- Clebsch-Gordan Formulas of the SU(1, 1) Group