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- W98454678 abstract "We have introduced a binary operator to transform a class of nonlinear evolution equations into the bilinear form $$F({D_x},{D_t},{mkern 1mu} ...)fcdot g = 0$$The binary operator D x n operating on a pair of arbitrary functions f and g is defined by $${D_x}^nfleft( x right)cdot gleft( x right) = {left( {frac{partial }{{partial x}} - frac{partial }{{partial x'}}} right)^n}fleft( x right)gleft( {x'} right)left| {x'} right. = x.$$." @default.
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- W98454678 date "1985-01-01" @default.
- W98454678 modified "2023-09-27" @default.
- W98454678 title "Fundamental Properties of the Binary Operators in Soliton Theory and Their Generalization" @default.
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- W98454678 doi "https://doi.org/10.1007/978-3-662-02449-2_7" @default.
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