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International Journal of Computer Mathematics Volume 31, 1990 - Issue 3-4
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Original Articles

The numerical solution of oscillatory problems

B. B. Sanugi Department of Computer Studies, Loughborough University of Technology, Loughborough, Leicestershire, U. K.
&
D. J. Evans Department of Computer Studies, Loughborough University of Technology, Loughborough, Leicestershire, U. K.
Pages 237-255 | Received 15 Jun 1989, Published online: 20 Mar 2007

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Read on this site (2)

R.I. Abdulganiy, O.A. Akinfenwa & S.A. Okunuga. (2018) Construction of L stable second derivative trigonometrically fitted block backward differentiation formula for the solution of oscillatory initial value problems. African Journal of Science, Technology, Innovation and Development 10:4, pages 411-419.
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H. Bulut & D. J. Evans. (2002) On the Solution of the Riccati Equation by the Decomposition Method. International Journal of Computer Mathematics 79:1, pages 103-109.
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Articles from other publishers (3)

R. I. Abdulganiy, O. A. Akinfenwa, H. Ramos & S. A. Okunuga. (2021) A second-derivative functionally fitted method of maximal order for oscillatory initial value problems. Computational and Applied Mathematics 40:6.
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Ridwanulahi Iyanda Abdulganiy, Shiping Wen, Yuming Feng, Wei Zhang & Ning Tang. (2021) Adapted block hybrid method for the numerical solution of Duffing equations and related problems. AIMS Mathematics 6:12, pages 14013-14034.
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Solomon A. Okunuga & R. I. Abdulganiy. (2017) L0 Stable Trigonometrically Fitted Block Backward Differentiation Formula of Adams Type for Autonomous Oscillatory Problems. International Journal of Applied Physics and Mathematics 7:2, pages 128-133.
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