Analytical and numerical methods for the CMKdV-II equation

Ömer Akin; Ersin Özuĝurlu

doi:10.1155/2009/935030

Analytical and numerical methods for the CMKdV-II equation

Ömer Akin
, Ersin Özuĝurlu^*

^*Bu çalışma için yazışmadan sorumlu yazar

TOBB University of Economics and Technology
Bahcesehir University

Araştırma sonucu: Dergiye katkı › Makale › bilirkişi

3 Atıf (Scopus)

Özet

Hirota's bilinear form for the Complex Modified Korteweg-de Vries-II equation (CMKdV-II) U t -6U 2 U x + U xxx =0 is derived. We obtain one- and two-soliton solutions analytically for the CMKdV-II. One-soliton solution of the CMKdV-II equation is obtained by using finite difference method by implementing an iterative method.

Orijinal dil	İngilizce
Makale numarası	935030
Dergi	Mathematical Problems in Engineering
Hacim	2009
DOI'lar	https://doi.org/10.1155/2009/935030
Yayın durumu	Yayınlandı - 2009
Harici olarak yayınlandı	Evet

Belgeye Erişim

10.1155/2009/935030

Diğer Dosyalar ve Linkler

Link to publication in Scopus

Alıntı Yap

@article{387056c9240c4f64bc8bb4f523009536,

title = "Analytical and numerical methods for the CMKdV-II equation",

abstract = "Hirota's bilinear form for the Complex Modified Korteweg-de Vries-II equation (CMKdV-II) U t -6U 2 U x + U xxx =0 is derived. We obtain one- and two-soliton solutions analytically for the CMKdV-II. One-soliton solution of the CMKdV-II equation is obtained by using finite difference method by implementing an iterative method.",

author = "{\"O}mer Akin and Ersin {\"O}zuĝurlu",

year = "2009",

doi = "10.1155/2009/935030",

language = "English",

volume = "2009",

journal = "Mathematical Problems in Engineering",

issn = "1024-123X",

publisher = "John Wiley and Sons Ltd",

}

TY - JOUR

T1 - Analytical and numerical methods for the CMKdV-II equation

AU - Akin, Ömer

AU - Özuĝurlu, Ersin

PY - 2009

Y1 - 2009

N2 - Hirota's bilinear form for the Complex Modified Korteweg-de Vries-II equation (CMKdV-II) U t -6U 2 U x + U xxx =0 is derived. We obtain one- and two-soliton solutions analytically for the CMKdV-II. One-soliton solution of the CMKdV-II equation is obtained by using finite difference method by implementing an iterative method.

AB - Hirota's bilinear form for the Complex Modified Korteweg-de Vries-II equation (CMKdV-II) U t -6U 2 U x + U xxx =0 is derived. We obtain one- and two-soliton solutions analytically for the CMKdV-II. One-soliton solution of the CMKdV-II equation is obtained by using finite difference method by implementing an iterative method.

UR - https://www.scopus.com/pages/publications/67651202646

U2 - 10.1155/2009/935030

DO - 10.1155/2009/935030

M3 - Article

AN - SCOPUS:67651202646

SN - 1024-123X

VL - 2009

JO - Mathematical Problems in Engineering

JF - Mathematical Problems in Engineering

M1 - 935030

ER -

Analytical and numerical methods for the CMKdV-II equation

Özet

Belgeye Erişim

Diğer Dosyalar ve Linkler

Parmak izi

Alıntı Yap