1988•Journal of Mathematical PhysicsRequires access

Symmetries for the super modified KdV equation

Paul H. M. Kersten

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Abstract

Higher-order or generalized symmetries for the super modified KdV equation are constructed. Moreover, by the introduction of graded potentials nonlocal symmetries are obtained, one of them leading to the recursion operator for symmetries in a straightforward way.

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Higher-order or generalized symmetries for the super modified KdV equation are constructed. Moreover, by the introduction of graded potentials nonlocal symmetries are obtained, one of them leading to the recursion operator for symmetries in a straightforward way.

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Available abstract

Higher-order or generalized symmetries for the super modified KdV equation are constructed. Moreover, by the introduction of graded potentials nonlocal symmetries are obtained, one of them leading to the recursion operator for symmetries in a straightforward way.

Key concepts: Homogeneous space, Korteweg–de Vries equation, Mathematics, Recursion (computer science), Operator (biology), Mathematical physics, Algebra over a field, Pure mathematics

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