Analytical soliton construction and dynamical transition analysis for the Kadomtsev-Petviashvili-Benjamin-Bona-Mahony model

Akhtar Hussain, Burak Oğul, Bushra R Al-Sinan, AMIRAH A AL-THAQFAN, Elkhateeb S Aly, Tarek F Ibrahim · 2026

Read Analytical soliton construction and dynamical transition analysis for the Kadomtsev-Petviashvili-Benjamin-Bona-Mahony model by Akhtar Hussain, Burak Oğul, Bushra R Al-Sinan, AMIRAH A AL-THAQFAN, Elkhateeb S Aly, Tarek F Ibrahim (2026) in the Tower of Babel, a free online library of public-domain works preserved in clean, searchable text. No sign-up. The full text is served as a plain-text file at a predictable URL, where text is present: https://antarctic-labs.com/tower-of-babel/pmc-13470379.txt.

Description

Akhtar Hussain found exact soliton answers in 2026 for the (2+1)-D Kadomtsev-Petviashvili-Benjamin-Bona-Mahony formula. Curved change formulas govern events from neural motion to stuff edges, yet exact answers remain scarce. The new mapping method gave trig and growth-type answers, with contour, 2-D, and 3-D plots.

Answers held M-shaped, kink, bell, anti-bell, sharp, peakon, and sharp bell waves, both lone and sharp forms. A Galileo-style shift recast the formula as a moving system, whose chaos and response were studied. The new answer groups expand tools for mapping wave events ruled by this formula.

Catalog record

CREATORAkhtar Hussain, Burak Oğul, Bushra R Al-Sinan, AMIRAH A AL-THAQFAN, Elkhateeb S Aly, Tarek F Ibrahim
YEAR2026
COLLECTIONPAPERS
FORMATTXT
FILE SIZE24 KB
VERSION1.0
LICENSECC BY 4.0
RIGHTSCC BY
SOURCEEurope PMC

Source: https://europepmc.org/articles/PMC13470379

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