One class of meromorphic solutions of general two-dimensional non-linear equations, connected with the algebraic inverse scattering method
D. V. Choodnovsky (1977-1978)
Séminaire sur les équations non linéaires (Choodnovsky)
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Displaying similar documents to “Multisoliton formula for completely integrable two-dimensional systems”
One class of meromorphic solutions of general two-dimensional non-linear equations, connected with the algebraic inverse scattering method
Pole interpretation of one-dimensional completely integrable systems of Korteweg-de Vries and Burgers-Hopf type
D. V. Choodnovsky (1977-1978)
Séminaire sur les équations non linéaires (Choodnovsky)
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Meromorphic solutions of Benjamin-Ono equation
D. V. Choodnovsky (1977-1978)
Séminaire sur les équations non linéaires (Choodnovsky)
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Hopf structures on the Borel subalgebra of
Ogievetsky, O.
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Hammerstein equations with an integral over a noncompact domain
Robert Stańczy (1998)
Annales Polonici Mathematici
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The existence of solutions of Hammerstein equations in the space of bounded and continuous functions is proved. It is obtained by the Schauder fixed point theorem using a compactness theorem. The result is applied to Wiener-Hopf equations and to ODE's.
On complements and the factorization problem of Hopf algebras
Sebastian Burciu (2011)
Open Mathematics
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Two new results concerning complements in a semisimple Hopf algebra are proved. They extend some well-known results from group theory. The uniqueness of a Krull-Schmidt-Remak type decomposition is proved for semisimple completely reducible Hopf algebras.
Hamiltonian structure for one and two dimensional completely integrable systems. Two dimensional completely integrable systems associated with eigenvalue problems and complete description of their meromorphic solutions
D. V. Choodnovsky (1977-1978)
Séminaire sur les équations non linéaires (Choodnovsky)
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