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- W2075852191 abstract "We consider the 2+1 dimensional Toda Molecule equation Δlog V n - V n +1 +2 V n - V n -1 =0 where Δ≡(∂/∂ x ) 2 +(∂/∂ y ) 2 . The boundary condition is molecule type, which is V n =0 at finite n corresponding to both ends of the molecule. Recently we reported the existence of the Toda Molecule cylindrical solitons which have smooth connection to the Toda Lattice cylindrical solitons in the large molecule limit and are expressed by the associated Legendre functions. We have found that such cylindrical solitons can be generalized further by the use of Jacobi polynomials." @default.
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- W2075852191 date "1990-09-15" @default.
- W2075852191 modified "2023-09-27" @default.
- W2075852191 title "General Cylindrical Soliton Solutions of the Toda Molecule" @default.
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- W2075852191 doi "https://doi.org/10.1143/jpsj.59.3101" @default.
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