BibTex RIS Kaynak Göster

Taylor Polynomial Solutions of Second Order Linear Partial Differential Equations with Three Variables

Yıl 2015, Cilt: 28 Sayı: 4, 715 - 728, 16.12.2015

Öz

The purpose of this study is to give a Taylor polynomial approximation for the solution of second order linear partial dierential equations with three variables and variable coecients. For this purpose, Taylor matrix method for the approximate solution of second order linear partial dierential equations with specified associated conditions in terms of Taylor polynomials about any point. 

Kaynakça

  • Chen, C.K. and Ho, S.H. “Solving partial differential differential Mathematics and Computation,106 (1999), 171- by method”, Applied
  • Debrabant, K. and Strehmel, K. “Convergence of Runge-Kutta methods applied to linear partial differential-algebraic Numerical Mathematics, 53 (2005), 213-229. Applied
  • Keşan, C. “Taylor polynomial solutions of second order linear partial differential equations”, Applied Mathematics and Computation, 152 (2004), 29-41.
  • Kurulay, M. and Bayram, M. “A Novel power series method for solving second order partial differential equations”, European Journal of Pure and Applied Mathematics, 2 (2009), 268-277.
  • Yang, X. Liu, Y. and Bai, S. “A numerical solution of second-order linear partial differential equations by differential transform”, Applied Mathematics and Computation, 173 (2006), 792
Yıl 2015, Cilt: 28 Sayı: 4, 715 - 728, 16.12.2015

Öz

Kaynakça

  • Chen, C.K. and Ho, S.H. “Solving partial differential differential Mathematics and Computation,106 (1999), 171- by method”, Applied
  • Debrabant, K. and Strehmel, K. “Convergence of Runge-Kutta methods applied to linear partial differential-algebraic Numerical Mathematics, 53 (2005), 213-229. Applied
  • Keşan, C. “Taylor polynomial solutions of second order linear partial differential equations”, Applied Mathematics and Computation, 152 (2004), 29-41.
  • Kurulay, M. and Bayram, M. “A Novel power series method for solving second order partial differential equations”, European Journal of Pure and Applied Mathematics, 2 (2009), 268-277.
  • Yang, X. Liu, Y. and Bai, S. “A numerical solution of second-order linear partial differential equations by differential transform”, Applied Mathematics and Computation, 173 (2006), 792
Toplam 5 adet kaynakça vardır.

Ayrıntılar

Bölüm Mathematics
Yazarlar

Cenk Keşan

Yayımlanma Tarihi 16 Aralık 2015
Yayımlandığı Sayı Yıl 2015 Cilt: 28 Sayı: 4

Kaynak Göster

APA Keşan, C. (2015). Taylor Polynomial Solutions of Second Order Linear Partial Differential Equations with Three Variables. Gazi University Journal of Science, 28(4), 715-728.
AMA Keşan C. Taylor Polynomial Solutions of Second Order Linear Partial Differential Equations with Three Variables. Gazi University Journal of Science. Aralık 2015;28(4):715-728.
Chicago Keşan, Cenk. “Taylor Polynomial Solutions of Second Order Linear Partial Differential Equations With Three Variables”. Gazi University Journal of Science 28, sy. 4 (Aralık 2015): 715-28.
EndNote Keşan C (01 Aralık 2015) Taylor Polynomial Solutions of Second Order Linear Partial Differential Equations with Three Variables. Gazi University Journal of Science 28 4 715–728.
IEEE C. Keşan, “Taylor Polynomial Solutions of Second Order Linear Partial Differential Equations with Three Variables”, Gazi University Journal of Science, c. 28, sy. 4, ss. 715–728, 2015.
ISNAD Keşan, Cenk. “Taylor Polynomial Solutions of Second Order Linear Partial Differential Equations With Three Variables”. Gazi University Journal of Science 28/4 (Aralık 2015), 715-728.
JAMA Keşan C. Taylor Polynomial Solutions of Second Order Linear Partial Differential Equations with Three Variables. Gazi University Journal of Science. 2015;28:715–728.
MLA Keşan, Cenk. “Taylor Polynomial Solutions of Second Order Linear Partial Differential Equations With Three Variables”. Gazi University Journal of Science, c. 28, sy. 4, 2015, ss. 715-28.
Vancouver Keşan C. Taylor Polynomial Solutions of Second Order Linear Partial Differential Equations with Three Variables. Gazi University Journal of Science. 2015;28(4):715-28.