NISHIYAMA Seiya | Research Institute for Fundamental Physics, Kyoto University:Department of Physics, Kochi University

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著作論文

Application of the Improper Hartree-Bogoliubov Formalism to the Schematic Model of Odd Nuclei
A Variational Foundation of the Improper Hartree-Bogoliubov Formalism
A New Fermion Many-Body Theory Based on the SO(2N+1) Lie Algebra of the Fermion Operators
Resonating Hartree-Bogoliubov Theory for a Superconducting Fermion System with Large Quantum Fluctuations : Condensed Matter and Statistical Physics
Time Dependent SO(2N+1) Theory for Unified Description of Bose and Fermi Type Collective Excitations : Nuclear Physics
Resonating Random Phase Approximation for Excitations in a Superconducting Fermion System with Large Quantum Fluctuations : Condensed Matter and Statistical Physics
On the Applicability of Generalized Schwinger Representation of the Fermion Pairs to the Anharmonicity. II
In the Applicability of Generalized Schwinger Representation of the Fermion Pairs to the Anharmonicity. I
A Note on Pairing Vibration in the Closed Shell Nuclei
Derivation of Random Phase Approximation on the Basis of the Generalized Schwinger Representation of the Fermion-Pairs
An a priori Quantized Time-Dependent Hartree-Bogoliubov Theory : A Generalization of the Schwinger Representation of Quasi-Spin to the Fermion-Pair Algebra
A Jacobi Equation on the Coset Manifold SO(2N)/U(N) and the Quasi-Particle RPA Equation
On the Exact Canonical Conjugate Momenta in the Quadrupole Type Nuclear Collective Motion
On an Algebraic Foundation of Kinematical Constraints of Pair Operators in a Many-Nucleon System
An Application of the Glauber Approximation to High Energy Heavy-Ion Collisions. I : Theoretical Formulation
Remarks on a Relation between BZ Boson Expansion and Algebraic Recursion Formuals Constructed in so(2n)
An Equation for the Quasi-Particle RPA Based on the SO(2N+1) Lie Algebra of the Fermion Operators

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