Traveling Wave Solutions of the RLW and Boussinesq Equations

Cilt: 2 Sayı: 2 1 Ağustos 2014
  • Yavuz Uğurlu
  • Doğan Kaya
  • İbrahim Enam İnan
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Traveling Wave Solutions of the RLW and Boussinesq Equations

Öz

In this study, we use the generalized tanh function method for the traveling wave solutions of the generalized regularized long-wave (gRLW) equation and Boussinesq equation system

Anahtar Kelimeler

Kaynakça

  1. Debtnath L. Nonlinear Partial Differential Equations for Scientist and Engineers. Birkhauser, Boston, MA, 1997.
  2. Wazwaz A.M. Partial Differential Equations: Methods and Applications. Balkema, Rotterdam, 2002.
  3. Hereman W., Banerjee P.P., Korpel A., Assanto G., Immerzeele A. van, Meerpoel A. Exact solitary wave solutions of nonlinear evolution and wave equations using a direct algebraic method. J. Phys. A: Math. Gen. 19 (1986) p. 607-628.
  4. Khater A.H., Helal M.A., El-Kalaawy O.H. Bäcklund transformations: exact solutions for the KdV and the Calogero-Degasperis-Fokas mKdV equations. Math. Meth. in the Appl. Sci. 21 (1998) p.719-731.
  5. Khater A.H., Malfiet W., Kamel E.S. Travelling wave solutions of some classes of nonlinear evolution equations in (1+1) and higher dimensions. Math. Comput. Simul 64 (2004) p.247-258.
  6. M. Inc. Constructing solitary pattern solutions of the nonlinear dispersive Zakharov–Kuznetsov equation. Chaos Solitons Fract. 39 (2009) p.109-119.
  7. Khater A.H., Hassan M.M., Temsah R.S. Cnoidal wave solutions for a class of fifth-order KdV equations. Math. Comput. Simul. 70 (2005) p.221-226.
  8. Ugurlu Y., Kaya D. Solutions the Cahn-Hilliard Equation. Comput. & Math. with Appl. 56 (2008) p.3038-3045.

Ayrıntılar

Birincil Dil

Türkçe

Konular

-

Bölüm

-

Yazarlar

Yavuz Uğurlu Bu kişi benim

Doğan Kaya Bu kişi benim

İbrahim Enam İnan Bu kişi benim

Yayımlanma Tarihi

1 Ağustos 2014

Gönderilme Tarihi

13 Mart 2015

Kabul Tarihi

-

Yayımlandığı Sayı

Yıl 2014 Cilt: 2 Sayı: 2

Kaynak Göster

APA
Uğurlu, Y., Kaya, D., & İnan, İ. E. (2014). Traveling Wave Solutions of the RLW and Boussinesq Equations. New Trends in Mathematical Sciences, 2(2), 69-77. https://izlik.org/JA45CB49GL
AMA
1.Uğurlu Y, Kaya D, İnan İE. Traveling Wave Solutions of the RLW and Boussinesq Equations. New Trends in Mathematical Sciences. 2014;2(2):69-77. https://izlik.org/JA45CB49GL
Chicago
Uğurlu, Yavuz, Doğan Kaya, ve İbrahim Enam İnan. 2014. “Traveling Wave Solutions of the RLW and Boussinesq Equations”. New Trends in Mathematical Sciences 2 (2): 69-77. https://izlik.org/JA45CB49GL.
EndNote
Uğurlu Y, Kaya D, İnan İE (01 Ağustos 2014) Traveling Wave Solutions of the RLW and Boussinesq Equations. New Trends in Mathematical Sciences 2 2 69–77.
IEEE
[1]Y. Uğurlu, D. Kaya, ve İ. E. İnan, “Traveling Wave Solutions of the RLW and Boussinesq Equations”, New Trends in Mathematical Sciences, c. 2, sy 2, ss. 69–77, Ağu. 2014, [çevrimiçi]. Erişim adresi: https://izlik.org/JA45CB49GL
ISNAD
Uğurlu, Yavuz - Kaya, Doğan - İnan, İbrahim Enam. “Traveling Wave Solutions of the RLW and Boussinesq Equations”. New Trends in Mathematical Sciences 2/2 (01 Ağustos 2014): 69-77. https://izlik.org/JA45CB49GL.
JAMA
1.Uğurlu Y, Kaya D, İnan İE. Traveling Wave Solutions of the RLW and Boussinesq Equations. New Trends in Mathematical Sciences. 2014;2:69–77.
MLA
Uğurlu, Yavuz, vd. “Traveling Wave Solutions of the RLW and Boussinesq Equations”. New Trends in Mathematical Sciences, c. 2, sy 2, Ağustos 2014, ss. 69-77, https://izlik.org/JA45CB49GL.
Vancouver
1.Yavuz Uğurlu, Doğan Kaya, İbrahim Enam İnan. Traveling Wave Solutions of the RLW and Boussinesq Equations. New Trends in Mathematical Sciences [Internet]. 01 Ağustos 2014;2(2):69-77. Erişim adresi: https://izlik.org/JA45CB49GL