BANDO H | Division of Mathematical Physics, Fukui University
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概要
関連著者
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BANDO H
Division of Mathematical Physics, Fukui University
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BANDO Hiroharu
Division of Mathemaical Physics, Fukui University
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Bando Hiroharu
Division Of Mathematical Physics Fukui Universiiy
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Bando Hiroharu
Division Of Mathematical Physics Fukui University
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Bando H
Univ. Tokyo Tanashi
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BANDO Hiroharu
Division of Mathematical Physics, Fukui Univeristy
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Motoba Toshio
Laboratory Of Physics Osaka Electro-communication University
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Nagata Sinobu
Department Of Applied Physics Faculty Of Engineering Miyazaki University
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ANDO Kazuhiko
Department of Physics, Kyoto University
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Ando Kazuhiko
Advanced Road Design And Safety Division Road Dept National Institute For Land And Infrastructure Ma
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Ikeda Kiyomi
Department Of Physics College Of Science And Engineering Nihon University
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NAGATA Sinobu
Department of Computer Science and Systems Engineering, Miyazaki University
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NAGATA Sinobu
Department of Applied Physics, Miyazaki University
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NAGATA Sinobu
Department of Applied Physics, Faculty of Engineering, Miyazaki University
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BANDO Hiroharu
Division of Mathematical Physics, Fukui University
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Ando Kazuhiko
Department Of Ophthalmology Kanto Central Hospital
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Kato Kiyoshi
Department Of Civil Engineering National Defense Academy
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Yamamoto Yasuo
Physics Section Tsuru University
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Ando Kazuhiko
Institute For Nuclear Study University Of Tokyo
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Kato Kiyoshi
Department Of Cosmosciences Hokkaido University
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Takaki Hideo
Division Of General Education Fukui Institute Of Technology
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MOTOBA Toshio
Laboratory of Physics, Osaka Electro-Communication University
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Takaki Hideo
Division Of Mathematical Physics Fukui University
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Wang Xi-cang
Department Of Physics Ningxia University
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WANG Xi-cang
Division of Mathemaical Physics, Fukui University
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Zofka J
Nuclear Physics Inst. Rez Near Prague Csk
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BANDO Hiroharu
Institute for Nuclear Study, University of Tokyo
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Bando Hiroharu
Institute For Nuclear Study University Of Tokyo
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Shono Yoshiyuki
Division Of Mathematical Physics Faculty Of Engineering Fukui University
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WANG Xi-cang
Department of Physics, Ningxia University
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SHONO Yoshiyuki
Division of Mathematical Physics, Faculty of Engineering Fukui University
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Kurita Yutaka
Tohoku National Fisheries Research Institute
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Sakuda T
Miyazaki Univ. Miyazaki Jpn
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Kurita Y
Univ. Tokyo Tokyo Jpn
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Yamamoto Yasuo
Department Of Chemistry College Of Science Rikkyo University
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Hasegawa K
Department Of Physics Faculty Of Science Toho University
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Suzuki Kenji
Department Of Applied Physics Osaka University
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HASEGAWA Kenji
Department of Physics, Faculty of Science, Toho University
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NAGATA Sinobu
Department of Physics, Kyoto University
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Yu Y‐w
Inst. High Energy Physics Acad. Sinica Beijing
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YU You-Wen
Research Institute for Fundamental Phisics, Kyoto University
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Kurita Yutaka
Division Of Mathematical Physics Fukui University
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Yamada Taiichi
Departmemt Of Applied Science Kochi Women's University
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Bando Hiroharu
Department Of Physics Kyoto University
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Katsuragawa Hidetsugu
Department Of Physics Faculty Of Science Toho University
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Itonaga K
Physics Department Gifu University
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SUZUKI Katsuhiko
Numazu College of Technology
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ZOFKA J.
Institute for Nuclear Study, University of Tokyo
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IMADA Haruhiko
Division of Mathematical Physics Fukui University
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SHONO Yoshiyuki
Division of Mathematical Physics Fukui University
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ITONAGA Kazunori
Department of Applied Mathematics, Osaka University
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YAMAMOTO Yasuo
Tsuru University
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Zofka J.
Institute For Nuclear Study University Of Tokyo
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Zofka J
Nuclear Physics Institute Cs Academy Of Sciences
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MIYAHARA Koichi
Department of Physics, Niigata University
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MAJLING L
Nuclear Physics Institute, CS Academy of Sciences
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SAKUDA T
Department of Physics, Miyazaki University
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Miyahara Koichi
Department Of Physics Niigata University
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Hasegawa Kenji
Division Of Mathematical Physics Fukui University
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Majling L
Dubna And Nuclear Physics Inst. Cas Prague
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Majling L.
Bogolubov Laboratory Of Theoretical Physics : Nuclear Physics Institute Cas
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Itonaga Kazunori
Department Of Applied Mathematics Faculty Of Engineering Science Osaka University
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Hiroharu Bando
Division Of Mathematical Physics Fukui University
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YAMADA Tai-ichi
Department of Applied Mathematics, Osaka University
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Kato Kiyoshi
Department Of Physics Hokkaido University
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Yamamoto Yasuo
Division Of Mathematical Physics Fukui University
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Bando H
Division Of Mathematical Physics Fukui University
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SEKI Michio
Division of Mathematical Physics, Fukui University
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Seki Michio
Division Of Mathematical Physics Fukui University
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Kiyoshi KAT0
Department of Physics, Kyoto University
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Kiyoshi Kat0
Department Of Physics Kyoto University
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Suzuki Kenji
Department Of Anesthesia Kitakami Saiseikai Hospital
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Kato Kiyoshi
Department Of Physics Kyoto University
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TAKEUCHI Kiyokazu
Division of Mathematical Physics, Fukui University
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Takeuchi K
Division Of Mathematical Physics Fukui University
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Yamada Tai-ichi
Department Of Applied Mathematics Osaka University
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BANDO Hiroharu
Division of Mathematical Physics,Fukui Universiiy
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TAKAKI Hideo
Division of General Education, Fukui Institute of Technology
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TAKAKI Hideo
Division of Mathematical Physics, Fukui University
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ITONAGA Kazunori
Department of Applied Mathematics, Faculty of Engineering Science Osaka University
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Hiroharu BANDO
Division of Mathematical Physics, Fukui University
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YU You-Wen
Institute of High Energy Physics, Academia Sinica
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YAMAMOTO Yasuo
Division of Mathematical Physics, Fukui University
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SAKUDA Toshimi
Department of Physics, Kyoto University
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SAKUDA Toshimi
Department of Applied Physics, Faculty of Engineering, Miyazaki University
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You-wen Yu
Research Institute for Fundamental Phisics, Kyoto University
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Majling L.
Nuclear Physics Institute, CS Academy of Sciences
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ZOFKA J
Nuclear Physics Institute, CS Academy of Sciences
著作論文
- Glue-Like Role of Λ Particle in Hypernuclei : Revistited to Be Put on a Firmer Basis : Nuclear Physics
- Binding Energies of Light Double-Λ Hypernuclei
- ΛN Exchange-Force Effects on the Binding Energies of ^5_ΛHe, ^9_ΛBe, ^6_He and ^_Be Hypernuclei : Nuclear Physics
- Giant Isoscalar Monopole States of ^O and ^Ca by Reaction Matrix and Generator Coordinate Method
- Four Particle-Two Hole Correlations and the Effective Interaction : Two-Level Model for Mass-42 Nuclei
- Production of Hypernuclear States by the (π^+,K^+) Reaction : Nuclear Physics
- Chapter I Introduction
- Multiple Scattering Equation for Two Particle-One Hole System and Generalized Vertex in Core Polarization of Nuclei. III : Effective Interactions
- Multiple Scattering Equation for Two Particle-One Hole System and Generalized Vertex in Core Polarization of Nuclei. II : Polarization Charges
- Effective Interactions in Finite Nuclei Based on Reaction Matrix Theory. II : Properties of Reaction Matrix and Core-Phonon-Exchange Interaction
- Effective Interactions in Finite Nuclei Based on Reaction Matrix Theory. I : Reaction Matrix Consistent with Model Space
- Brueckner-Generator-Coordinate Method and Application to a-a Scattering
- Reaction Matrix Theory for Cluster States in Light Nuclei. II : Clustering Dependence of the Effective Interaction
- Effective Mass of a Λ-Particle in Nuclear Matter and OBE Λ-N Interactions
- Flavor Nuclei and One-Boson-Exchange Potentials
- Molecular Orbital Model Study of the ^9_ΛBe, ^_Be, ^_Be and ^_Be Hypernuclei
- Identification of One Glue-Like Mechanism of the Λ-Hyperon in Hypernuclei
- p-Shell Hypernuclei via (K^-, π^-), (π^+, K^+) and (Stopped K^-, π^-) Reactions : A Systematic Calculation with Configuration Mixing : Nuclear Physics
- On the Λ-Hypernuclear Single Particle Energies
- Effective Hyperon-Nucleon Interaction Derived from Nijmegen OBE Model : Nuclear Physics
- Particle Widths of Excited States in the ^9_ΛBe Hypernucleus : Nuclear Physics
- (K^-,π^-)Reaction Cross Sections with Microscopic Cluster-Model Wave Functions for Light p-Shell Hypernuclei
- Light p-Shell Λ-Hypernuclei by the Microscopic Three-Cluster Model
- Coupling Features in ^9_ΛBe, ^_ΛC and ^_ΛNe Hypernuclei
- Microscopic Study of Lambpha (α_Λ≡^6_He) and Di-α_Λ Cluster States
- Hypernuclear Cluster Structure : Di-"Lambpha" System
- Alpha- and ^8Be-Spectroscopic Factors of ^Ne and ^Mg
- Hypernuclear Properties Derived from the Nijmegen Soft-Core OBE Potential : Nuclear Physics
- Study of Possible Inversion-Doublet and Other Excited States in ^Mg by a Two Alpha-Cluster plus ^O-Core Model
- Microscopic Cluster Model for the ^9_∧Be Hypernucleus
- Single-Particle Spin-Orbit Splittings in Nuclei
- ∧ Single Particle Potential in Hypernuclei by an OBE Hyperon-Nucleon Interaction
- On Norm Kernels of Three-Cluster Systems : 3α and O^+2α Problems
- A Study of ^Mg by ^O+α+α Cluster Model
- Nonmesonic Decays of ^4_ΛH, ^4_ΛHe and ^5_ΛHe Hypernuclei by the π and ρ Exchange Model : Progress Letters
- Extended Folding Potential Model for Λ-Deuteron System with Hard Core Potential
- Self-Consistent Coupled Multiple-Scattering Equations for Particle-Particle and Particle-Hole Interactions
- Structure of the ^_Be Hypernucleus
- Multiple Scattering Equation for Two Particle-One Hole System and Generalized Vertex in Core Polarization of Nuclei. I : Formalism and Illustrative Calculation
- Reaction Matrix Approach to the Cluster State (Effective Interactions in Nuclear Models and Nuclear Forces)