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  • In the present paper we consider a new two-component fifth-order integrable system recently found by Mikhailov, Novikov, and Wang, and show that this system possesses a hereditary recursion operator and infinitely many commuting symmetries and conservation laws, as well as infinitely many compatible Hamiltonian and symplectic structures, and is therefore completely integrable. The system in question admits a reduction to the Kaup-Kupershmidt equation.
  • In the present paper we consider a new two-component fifth-order integrable system recently found by Mikhailov, Novikov, and Wang, and show that this system possesses a hereditary recursion operator and infinitely many commuting symmetries and conservation laws, as well as infinitely many compatible Hamiltonian and symplectic structures, and is therefore completely integrable. The system in question admits a reduction to the Kaup-Kupershmidt equation. (en)
Title
  • On complete integrability of the Mikhailov-Novikov-Wang system
  • On complete integrability of the Mikhailov-Novikov-Wang system (en)
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  • On complete integrability of the Mikhailov-Novikov-Wang system
  • On complete integrability of the Mikhailov-Novikov-Wang system (en)
skos:notation
  • RIV/47813059:19610/11:#0000317!RIV12-MSM-19610___
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  • S, Z(MSM4781305904)
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  • 4
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  • RIV/47813059:19610/11:#0000317
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  • Recursion operators; Hamiltonian structure; symplectic structure; Mikhailov–Novikov–Wang system; integrable systems; symmetries; bi-Hamiltonian systems (en)
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  • US - Spojené státy americké
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  • [F0EE20910A0F]
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  • Journal of Mathematical Physics
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  • 52
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  • Vojčák, Petr
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  • 000290048300037
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  • 0022-2488
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  • 10.1063/1.3578002
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  • 19610
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