pith:CW62DUZQ
Deformed and undeformed localized wave solutions for the two-component (2+1)-dimensional Fokas-Lenells equation
Generalized Darboux transformation produces deformed solitons, positons, breathers, and rogue waves for the two-component Fokas-Lenells equation.
arxiv:2604.23684 v2 · 2026-04-26 · math-ph · math.MP
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Claims
we obtain deformed solitons, deformed positons on the zero background and deformed breathers, deformed Y-shaped breathers on the nonzero backgrounds by DT method. ... undeformed solutions including higher-order rogue wave solutions and breather-rogue wave solutions are derived by generalized DT.
The assumption that a determinant-form generalized Darboux transformation exists and can be applied directly to the two-component (2+1)-dimensional Fokas-Lenells equation to produce valid localized wave solutions that satisfy the original PDE.
Deformed and undeformed localized wave solutions are derived for the two-component (2+1)-dimensional Fokas-Lenells equation via generalized Darboux transformations in determinant form.
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| First computed | 2026-05-29T02:05:45.160928Z |
|---|---|
| Builder | pith-number-builder-2026-05-17-v1 |
| Signature | Pith Ed25519
(pith-v1-2026-05) · public key |
| Schema | pith-number/v1.0 |
Canonical hash
15bda1d3305b0855f29d0c740a125797c79667c945cd0e0b5dc4233a3bd9074b
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Canonical record JSON
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