Article detail · 2021
Construction of multi-wave complexiton solutions of the Kadomtsev-Petviashvili equation via two efficient analyzing techniques
- Year
- 2021
- Type
- article
Data source split
- YÖKSİS YÖKSİS article record
- YÖKSİS venue RESULTS IN PHYSICS
- Catalog match (ISSN) Results in Physics
- OpenAlex OpenAlex enrichment (abstract, citations, topics)
Abstract
OpenAlex · English
This study aims to investigate the (2 + 1)-dimensional Kadomtsev-Petviashvili equation via the three-waves method through the Hirota bilinear form and the Kudryashov’s method. Multi-waves solutions and exponential function solutions are successfully extracted. To share more light to the physical features of the reported results, the interaction phenomenon of these obtained solutions are demonstrated by some 3-dimensional and contour plots. All the reported results have tested to satisfy the original nonlinear partial differential equation.
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Citations
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50 citations
OpenAlex cited_by_count (cache / database)
22 publications in the local catalog that cite this work (OpenAlex reference match; not the full global list).
- An encyclopedia of Kudryashov's integrability approaches applicable to optoelectronic devices 2022
- An encyclopedia of Kudryashov's integrability approaches applicable to optoelectronic devices 2022
- Investigation of optical soliton solutions for the perturbed Gerdjikov-Ivanov equation with full-nonlinearity 2023
- Investigation of optical soliton solutions for the perturbed Gerdjikov-Ivanov equation with full-nonlinearity 2023
- Investigation of optical soliton solutions for the perturbed Gerdjikov-Ivanov equation with full-nonlinearity 2023
- Investigation of optical soliton solutions for the perturbed Gerdjikov-Ivanov equation with full-nonlinearity 2023
- Traveling wave structures of some fourth-order nonlinear partial differential equations 2023
- Traveling wave structures of some fourth-order nonlinear partial differential equations 2023
- Traveling wave structures of some fourth-order nonlinear partial differential equations 2023
- Soliton solutions of the (2+1)-dimensional Kadomtsev–Petviashvili equation via two different integration schemes 2023