Bilinear Form Approach to the Self-Dual Yang-Mills Equations and Integrable Systems in(2+1)-Dimension
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概要
- 論文の詳細を見る
We apply Hirota's biline?tr fortaa approach to the analysis of the SU(2) self'-dtnal Yang-Millseqvtations. Solvttions of the bilinear t'orxns are represented by trsing the Toda-ttaolecule typedeterminants xvith new linear dispersion relattions. We also disctnss dinaensional reductions ofthe bilinear forzaas and the (2-l-l)-ditnensional integrable equations derived fror?a thettu. Theseintegrable eqvtations are higher dinaensional extension of the nonlinear Schr6inger eqttation andthe derivative nonlinear Schr6dinger eqttation.
- 社団法人日本物理学会の論文
- 1998-01-15
著者
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Matsukidaira Junta
Department Of Applied Mathematics And Informatics Faculty Of Science And Technology Ryukoku Universi
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Matsukidaira Junta
Department Of Applied Mathematics And Informations Ryukoku University
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OHTA Yasuhiro
Department of Physics, School of Science, The University of Tokyo
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太田 泰広
神戸大学自然科学研究科
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太田 泰広
広島大学工学部
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Ohta Y
Marukin Bio Inc.
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Narimasa SASA
Center for Promotion of Computational Science and Engineering,Japan Atomic Energy Resarch Institute
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Narimasa Sasa
Center For Promotion Of Computational Science And Engineering Japan Atomic Energy Resarch Institute
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Ohta Yasuhiro
Department Of Applied Mathematics Faculty Of Engineering Hiroshima University
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Ohta Yasuhiro
Kyoto Research Laboratories Marukin Shoyu Co. Ltd
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Sasa Narimasa
Center for Promotion of Computational Science and Engineering,Japan Atomic Energy Resarch Institute
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OHTA Yasuhiro
Department of Applied Physics, Faculty of Engineering University of Tokyo
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