1995Communications in Theoretical PhysicsOpen access

Symmetries and a Hierarchy of the Combined KdV–mKdV Equation

Jie-Fang Zhang, Ji Lin

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Abstract

We first give for the combined KdV–mKdV equation, an inverse strong symmetry and five symmetries, and then we constitute six sets of symmetries and a generalized hierarchy of combined KdV–mKdV from these symmetries by using strong symmetry and its inverse.

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What this paper is about

We first give for the combined KdV–mKdV equation, an inverse strong symmetry and five symmetries, and then we constitute six sets of symmetries and a generalized hierarchy of combined KdV–mKdV from these symmetries by using strong symmetry and its inverse.

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Available abstract

We first give for the combined KdV–mKdV equation, an inverse strong symmetry and five symmetries, and then we constitute six sets of symmetries and a generalized hierarchy of combined KdV–mKdV from these symmetries by using strong symmetry and its inverse.

Key concepts: Korteweg–de Vries equation, Homogeneous space, Symmetry (geometry), Hierarchy, KdV hierarchy, Inverse, Mathematical physics, Mathematics

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