Equations of Motion for the System of Interest under Time-Dependent Environment(Nuclear Physics)

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概要

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• Generalizing the basic idea of time-dependent projection operator method with an explicit use of separating the total system into relevant and irrelevant degrees of freedom, we derive equations of motion for the system of interest which are embedded in a time dependent environment, in such a systematic way that it is capable of taking account of dynamical change of an environment.

• 2011-02-25

著者

• SAKATA Fumihiko

  Institute for Nuclear Study, University of Tokyo

• Sakata Fumihiko

  Institute Of Applied Beam Science Graduate School Of Science And Technology Ibaraki University

• Sakata Fumihiko

  Institute For Nuclear Study The University Of Tokyo

• Zhuo Yizhong

  China Institute Of Atomic Energy

• YAN Shiwei

  College of Nuclear Science and Technology, Beijing Normal University

• ZHAO En-Guang

  Institute of Theoretical Physics, Chinese Academy of Sciences

• ZHOU Shan-Gui

  Institute of Theoretical Physics, Chinese Academy of Sciences

• Zhao En-guang

  Institute Of Theoretical Physics Chinese Academy Of Sciences

• Yan Shiwei

  College Of Nuclear Science And Technology Beijing Normal University

• Zhou Shan-gui

  Institute Of Theoretical Physics Chinese Academy Of Sciences

• Sakata Fumihiko

  Institute of Theoretical Physics, Chinese Academy of Sciences:Institute of Applied Beam Science, Graduate School of Science and Technology, Ibaraki University

関連論文

• Breaking of Separability Condition for Dynamical Collective Subspace : Onset of Quantum Chaos in Large-Amplitude Collective Motion : Nuclear Phusics
• Chapter 7. Coupling between Collective and Intrinsic Modes of Excitation : Part IV. A Next Subject
• Chapter 1. Intrinsic and Collective Degrees of Freedom in Quasi-Spin Space : Part II. General Formulation of Theory
• Equations of Motion for the System of Interest under Time-Dependent Environment(Nuclear Physics)
• A Possible Microscopic Description of Nuclear Collective Rotation in Band-Crossing Region:Occurrence Mechanism of s-Band
• Work with Maskawa on Microscopic Theory of Nuclear Collective Motion(Commemorating the Nobel Prize Awarded to M. Kobayashi and T. Maskawa)
• A Numerical Study on the Structure Change of Collective Motions
• New Algorithm for Hartree-Fock Variational Equation : Nuclear Physics
• Quantum Nonlinear Resonance : Nuclear Physics
• Microscopic Description of Nuclear Collective Rotation by Means of the Self-Consistent Collective Coordinate Method : Occurrence Mechanism of Collective Rotation : Nuclear Physics
• Extraction of Dynamical Collective Subspace for Large-Amplitude Collective Motion : Application to Simple Solvable Model : Nuclear Physics
• Optimum Collective Submanifold in Resonant Cases by the Self-Consistent Collective-Coordinate Method for Large-Amplitude Collective Motion
• Collective, Dissipative and Stochastic Motions in the TDHF Theory : Nuclear Physics
• Concept of Dynamical Collective Submanifold for Large-Amplitude Collective Motion in the TDHF Theory : Nuclear Physics
• Intrinsic Excitation Modes Compatible with Large-Amplitude Collective Motion in the TDHF Theory : Nuclear Physics
• Applicability of the Concept of "Optimal" Collective Submanifold Determined by the Self-Consistent Collective-Coordinate Method : Long-Time Behavior of Trajectories on "Optimal" Collective Submanifold : Nuclear Physics
• Geometry of the Self-Consistent Collective-Coordinate Method for the Large-Amplitude Collective Motion : Stability Condition of Maximally-Decoupled Collective Submanifold
• Maximally-Decoupled Collective Submanifold in a Simple Solvable Model
• An Attempt toward Quantum Theory of "Maximally-Decoupled"Collective Motion
• Quantum Theory of Collective Motion : Quantized Self-Consistent Collective-Coordinate Method for the Large-Amplitude Nuclear Collective Motion
• Self-Consistent Collective-Coordinate Method for the Large-Amplitude Nuclear Collective Motion
• Chapter 2 Outline of the Mode-Mode Coupling Theory
• A New Method for Microscopic Description of the So-Called "Many-Phonon" States in Spherical Even-Even Nuclei. I
• Structure of the Anomalous 0^ Excited States in Spherical Even-Even Nuclei with N or Z≈ 40
• In What Sense Does the Phonon Picture Persist in Spherical Even-Even Nuclei?
• Chapter 5 Dynamical Interplay between Pairing and Quadrupole Correlations in Odd-Mass Nuclei
• Chapter 4 Dynamical Interplay between Pairing and Quadrupole Correlations : Anharmonicity in the So-Called Two-Phonon Triplet States in Medium-Heavy Nuclei
• Chapter 3 A New Microscopic Method for Describing the Elementary Modes of Excitation in the Intrinsic Subspace : Dressed n-Quasiparticle Modes and Multi-Phonon Excitation
• Dissipation Mechanism of the Large-Amplitude Collective Motion : Dynamical Evolution of a Collective Bundle of Trajectories in the TDHF Phase Space for a Simple Soluble Model : Nuclear Physics
• Study of the Multiphonon \gamma-Vibrational Bands in Even--Even 176{\mathendashPt Isotopes
• Quantum Theory of Dynamical Collective Subspace for Large-Amplitude Collective Motion : Nuclear Physics

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