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The exact solutions to a new type space reverse nonlocal Lakshmanan-Porserzian-Daniel equation
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Abstract
In this paper, we study a new type space reverse nonlocal Lakshmanan-Porserzian-Daniel (LPD) equation which can be derived from the two component LPD system with a special reduction. We construct the multi-fold binary Darboux transformation for this equation and obtain lots of exact solutions with zero and non-zero background condition. We find that these solutions exhibit various dynamic evolutions, and most of the collisions between the waves in these solutions are inelastic.
Title: The exact solutions to a new type space reverse nonlocal Lakshmanan-Porserzian-Daniel equation
Description:
Abstract
In this paper, we study a new type space reverse nonlocal Lakshmanan-Porserzian-Daniel (LPD) equation which can be derived from the two component LPD system with a special reduction.
We construct the multi-fold binary Darboux transformation for this equation and obtain lots of exact solutions with zero and non-zero background condition.
We find that these solutions exhibit various dynamic evolutions, and most of the collisions between the waves in these solutions are inelastic.
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