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Shortcuts Correction Methods in Numerical Solutions of Higher Order Linear Differential Equations

Year 1997, Volume: 1 Issue: 1, 75 - 80, 06.06.2016

Eyüp Türker

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Lineer Diferansiyel Denklem Sistemlerinin Sayısal Çözümünde Yüksek Mertebeden Kestirme Düzeltme Yöntemleri

Year 1997, Volume: 1 Issue: 1, 75 - 80, 06.06.2016

Eyüp Türker

Abstract

Bilindiği gibi Euler, l-leun, Taylor ve Runge-Kutta yöntemleri. bir sonraki noktadaki fonksiyondeğerini hesaplamak için sadece bir tek başlangıç değeri kullanclıklanndanĶ tek adıın yöntemleri adını alırlar. Buna karşılık birden çok başlangıç değeri kullanarakķ bir sonraki değeri hesaplayan ve çok adım yöntemi olarak bilinen yöntemlerde vardır. Bu yönteınlerin tarnaınıru. diferansiyel denklem sisteınlerinin sayısal çözüınünde kullanmak mümkündür.

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Details

Primary Language TR
Subjects Engineering
Journal Section Research Articles
Authors

Eyüp Türker This is me

Publication Date June 6, 2016
Submission Date May 7, 1997
Published in Issue Year 1997 Volume: 1 Issue: 1

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APA Türker, E. (2016). Shortcuts Correction Methods in Numerical Solutions of Higher Order Linear Differential Equations. Sakarya University Journal of Science, 1(1), 75-80. https://doi.org/10.16984/saufbed.29956
AMA Türker E. Shortcuts Correction Methods in Numerical Solutions of Higher Order Linear Differential Equations. SAUJS. June 2016;1(1):75-80. doi:10.16984/saufbed.29956
Chicago Türker, Eyüp. “Shortcuts Correction Methods in Numerical Solutions of Higher Order Linear Differential Equations”. Sakarya University Journal of Science 1, no. 1 (June 2016): 75-80. https://doi.org/10.16984/saufbed.29956.
EndNote Türker E (June 1, 2016) Shortcuts Correction Methods in Numerical Solutions of Higher Order Linear Differential Equations. Sakarya University Journal of Science 1 1 75–80.
IEEE E. Türker, “Shortcuts Correction Methods in Numerical Solutions of Higher Order Linear Differential Equations”, SAUJS, vol. 1, no. 1, pp. 75–80, 2016, doi: 10.16984/saufbed.29956.
ISNAD Türker, Eyüp. “Shortcuts Correction Methods in Numerical Solutions of Higher Order Linear Differential Equations”. Sakarya University Journal of Science 1/1 (June 2016), 75-80. https://doi.org/10.16984/saufbed.29956.
JAMA Türker E. Shortcuts Correction Methods in Numerical Solutions of Higher Order Linear Differential Equations. SAUJS. 2016;1:75–80.
MLA Türker, Eyüp. “Shortcuts Correction Methods in Numerical Solutions of Higher Order Linear Differential Equations”. Sakarya University Journal of Science, vol. 1, no. 1, 2016, pp. 75-80, doi:10.16984/saufbed.29956.
Vancouver Türker E. Shortcuts Correction Methods in Numerical Solutions of Higher Order Linear Differential Equations. SAUJS. 2016;1(1):75-80.

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