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Integrable stationary flows: Miura maps and bi-Hamiltonian structures
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M. Antonowicz, A. Fordy, and S. Wojciechowski, "Integrable stationary flows: Miura maps and bi-Hamiltonian structures," Phys. Lett. A 124, 143 (1987).
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Constrained flows of integrable PDE's and bi-Hamiltonian structure of garnier system
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M. Antonowicz and S. Rauch-Wojciechowski, "Constrained flows of integrable PDE's and bi-Hamiltonian structure of Garnier system," Phys. Lett. A 147, 455 (1990).
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Restricted flows of soliton hierarchies: Coupled KdV and Harry Dym case
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M. Antonowicz and S. Rauch-Wojciechowski, "Restricted flows of soliton hierarchies: Coupled KdV and Harry Dym case," J. Phys. A 24, 5043 (1991).
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Bi-Hamiltonian formulation of the Henon-Heiles system and its multi-dimensional extension
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M. Antonowicz and S. Rauch-Wojciechowski, "Bi-Hamiltonian formulation of the Henon-Heiles system and its multi-dimensional extension," Phys. Lett. A 163, 167 (1992).
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How to construct finite-dimensional bi-Hamiltonian systems from soliton equations: Jacobi integrable potentials
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M. Antonowicz and S. Rauch-Wojciechowski, "How to construct finite-dimensional bi-Hamiltonian systems from soliton equations: Jacobi integrable potentials," J. Math. Phys. 33, 2115 (1992).
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Bi-Hamiltonian dynamical systems related to low-dimensional Lie algebras
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M. Błaszak and S. Wojciechowski, "Bi-Hamiltonian dynamical systems related to low-dimensional Lie algebras," Physica A 155, 545 (1989).
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Błaszak, M.1
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Bi-Hamiltonian formulation of a finite dimensional integrable system reduced from a Lax hierarchy of the KdV
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M. Błaszak and P. Basarab-Horwath, "Bi-Hamiltonian formulation of a finite dimensional integrable system reduced from a Lax hierarchy of the KdV," Phys. Lett. A 171, 45 (1992).
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Newton representation of nonlinear ordinary differential equations
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M. Błaszak and S. Rauch-Wojciechowski, "Newton representation of nonlinear ordinary differential equations," Physica A 197, 191 (1993).
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Błaszak, M.1
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Miura map and bi-Hamiltonian formulation for restricted flows of the KdV hierarchy
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M. Błaszak, "Miura map and bi-Hamiltonian formulation for restricted flows of the KdV hierarchy," J. Phys. A 26, 5985 (1993).
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Błaszak, M.1
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A generalized Henon-Heiles system and related integrable Newton equations
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M. Błaszak and S. Rauch-Wojciechowski, "A generalized Henon-Heiles system and related integrable Newton equations," J. Math. Phys. 35, 1693 (1994).
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Błaszak, M.1
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Newton representation for stationary flows of some class of nonlinear dynamical systems
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M. Błaszak, "Newton representation for stationary flows of some class of nonlinear dynamical systems," Physica A 215, 201 (1995).
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Two Newton decompositions of stationary flows of KdV and Harry Dym hierarchies
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S. Rauch-Wojciechowski, K. Marciniak, and M. Błaszak, "Two Newton decompositions of stationary flows of KdV and Harry Dym hierarchies," Physica A 233, 307 (1996).
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Rauch-Wojciechowski, S.1
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Two degrees of freedom quasi-bi-Hamiltonian systems
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R. Brouzet, R. Caboz, J. Rabenivo, and V. Ravoson, "Two degrees of freedom quasi-bi-Hamiltonian systems," J. Phys. A 29, 2069 (1996).
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Quasi-bi-Hamiltonian systems and separability
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C. Morosi and G. Tondo, "Quasi-bi-Hamiltonian systems and separability," J. Phys. A 30, 2799 (1997).
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Symmetries of the massive thiring model
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Newton representation for stationary flows of the KdV hierarchy
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S. Rauch-Wojciechowski, "Newton representation for stationary flows of the KdV hierarchy," Phys. Lett. A 170, 91 (1992).
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A bi-Hamiltonian formulation for separable potentials and its application to the Kepler problem and the Euler problem of two centers of gravitation
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S. Rauch-Wojciechowski, "A bi-Hamiltonian formulation for separable potentials and its application to the Kepler problem and the Euler problem of two centers of gravitation," Phys. Lett. A 160, 149 (1991).
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On the local structure of recursion operators
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When is a Hamiltonian system separable
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I. Marshall and S. Wojciechowski, "When is a Hamiltonian system separable," J. Math. Phys. 29, 1338 (1988).
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