4.7 Article

A soliton hierarchy associated with so(3, R)

Journal

APPLIED MATHEMATICS AND COMPUTATION
Volume 220, Issue -, Pages 117-122

Publisher

ELSEVIER SCIENCE INC
DOI: 10.1016/j.amc.2013.04.062

Keywords

Zero curvature equation; Recursion operator; Hamiltonian structure

Funding

  1. State Administration of Foreign Experts Affairs of China
  2. National Natural Science Foundation of China [11271008, 10831003, 61072147, 11071159]
  3. Chunhui Plan of the Ministry of Education of China
  4. Zhejiang Innovation Project of China [T200905]
  5. First-class Discipline of Universities in Shanghai
  6. Shanghai Univ. Leading Academic Discipline Project [A.13-0101-12-004]
  7. Natural Science Foundation of Shanghai [09ZR1410800]
  8. Shanghai Leading Academic Discipline Project [J50101]

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We generate a hierarchy of soliton equations from zero curvature equations associated with the real Lie algebra so(3, R) and show that each equation in the resulting hierarchy has a bi-Hamiltonian structure and thus integrable in the Liouville sense. (C) 2013 Elsevier Inc. All rights reserved.

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