Maqolalar

PEDLOSKY BAROKLIN TO‘LQIN AMPLITUDASI TENGLAMALARI

Jild 4 son 48 (2026) 184-189

2026-05-20 Maqolalar CC BY 4.0 Open Access

Mualliflar

  • Qadamboyeva S. Urganch Davlat Universiteti, magistrant

Annotatsiya

Ushbu maqolada ikki qatlamli geofizik suyuqlikdagi baroklin beqaror atrofidagi to‘lqin paketlarining nochiziqli dinamikasi Pedlosky tomonidan taklif qilingan amplituda tenglamalari yordamida matematik tahlil qilingan. Gibbon, James va Morozning o‘zgaruvchi almashtirish usuli yordamida Pedlosky tenglamalarining sine-Gordon tenglamasiga ekvivalentligi isbot qilinadi. AB tizimining matematik tuzilishi, saqlanish qonunlari, Darboux transformatsiyasi va soliton yechimlari etilgan.

Kalit soʻzlar:

Iqtiboslar

Pedlosky J., Finite-amplitude baroclinic waves, Journal of Atmospheric Sciences, 27 (1970), 15–30.

Gibbon J. D., James I. N., Moroz I. M., An example of soliton behaviour in a rotating baroclinic fluid, Proceedings of the Royal Society of London Series A, 367 (1979), 219–237.

Gibbon J. D., McGuinness M. J., Amplitude equations at the critical points of unstable dispersive physical systems, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences, 377 (1981), 185–219.

Wang X., Li Y., Huang F., Chen Y., Rogue wave solutions of AB system, Communications in Nonlinear Science and Numerical Simulation, 20 (2015), 434–442.

Su J.-J., Gao Y.-T., Ding C.-C., Darboux transformations and rogue wave solutions of a generalized AB system for the geophysical flows, Applied Mathematics Letters, 88 (2019), 201–208.

Su J.-J., Zhang S., Nth-order rogue waves for the ab system via the determinants, Applied Mathematics Letters, 112 (2021), 106714.

Yuklab olishlar

Nashr qilingan

2026-05-20

Son

Boʻlim

Maqolalar

Iqtibos keltirish tartibi

Qadamboyeva, S. (2026). PEDLOSKY BAROKLIN TO‘LQIN AMPLITUDASI TENGLAMALARI. Yosh Olimlar, 4(48), 184-189. https://www.in-academy.uz/index.php/YO/article/view/49640
Innovative Academy RSC
Article metrics Views and PDF downloads
1 Views
0 Downloads