EN
TR
APPROXİMATE SOLUTIONS OF NONLINEAR OSCİLLATORS
Abstract
The modified homotopy perturbation method(MHPM) is used for solving the differential equation of pendulum model. Comparisons are made between the standard HPM and the MHPM. The results show that this method is effective and can obtain high accuracy solutions by only one iteration.
Keywords
References
- 1. He, J.H., (1999). Homotopy perturbation technique. Comput. Methods Appl. Mech. Eng., 178, 3-4 257–262. http://dx.doi.org/10.1016/S0045-7825(99)00018-3
- 2. He, J.H., (2003). Homotopy perturbation method: a new nonlinear analytical technique. Applied Mathematics and Computation., 135, 1, 73–79. http://dx.doi.org/10.1016/S0096-3003(01)00312-5
- 3. Babolian, E., Saeidian, J. and Azizi, A., (2009). Application of Homotopy Perturbation Method to Some Nonlinear Problems. Applied Mathematical Sciences, 3, 45, 2215–2226. http://www.m-hikari.com/ams/ams-password-2009/ams-password45-48-2009/saeidianAMS45-48-2009.pdf
Details
Primary Language
Turkish
Subjects
Engineering
Journal Section
Research Article
Authors
ŞERİFE Faydaoğlu
DOKUZ EYLÜL ÜNİVERSİTESİ
Türkiye
Publication Date
January 2, 2017
Submission Date
September 1, 2016
Acceptance Date
January 2, 2017
Published in Issue
Year 1970 Volume: 12 Number: 1
APA
Faydaoğlu, Ş. (2017). APPROXIMATE SOLUTIONS OF NONLINEAR OSCILLATORS. Physical Sciences, 12(1), 1-7. https://doi.org/NWSA.2017.12.1.3A0078
AMA
1.Faydaoğlu Ş. APPROXIMATE SOLUTIONS OF NONLINEAR OSCILLATORS. Physical Sciences. 2017;12(1):1-7. doi:NWSA.2017.12.1.3A0078
Chicago
Faydaoğlu, ŞERİFE. 2017. “APPROXIMATE SOLUTIONS OF NONLINEAR OSCILLATORS”. Physical Sciences 12 (1): 1-7. https://doi.org/NWSA.2017.12.1.3A0078.
EndNote
Faydaoğlu Ş (January 1, 2017) APPROXIMATE SOLUTIONS OF NONLINEAR OSCILLATORS. Physical Sciences 12 1 1–7.
IEEE
[1]Ş. Faydaoğlu, “APPROXIMATE SOLUTIONS OF NONLINEAR OSCILLATORS”, Physical Sciences, vol. 12, no. 1, pp. 1–7, Jan. 2017, doi: NWSA.2017.12.1.3A0078.
ISNAD
Faydaoğlu, ŞERİFE. “APPROXIMATE SOLUTIONS OF NONLINEAR OSCILLATORS”. Physical Sciences 12/1 (January 1, 2017): 1-7. https://doi.org/NWSA.2017.12.1.3A0078.
JAMA
1.Faydaoğlu Ş. APPROXIMATE SOLUTIONS OF NONLINEAR OSCILLATORS. Physical Sciences. 2017;12:1–7.
MLA
Faydaoğlu, ŞERİFE. “APPROXIMATE SOLUTIONS OF NONLINEAR OSCILLATORS”. Physical Sciences, vol. 12, no. 1, Jan. 2017, pp. 1-7, doi:NWSA.2017.12.1.3A0078.
Vancouver
1.ŞERİFE Faydaoğlu. APPROXIMATE SOLUTIONS OF NONLINEAR OSCILLATORS. Physical Sciences. 2017 Jan. 1;12(1):1-7. doi:NWSA.2017.12.1.3A0078