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International Journal of Computer Mathematics Volume 20, 1986 - Issue 1
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Original Articles

Families of backward differentiation methods based on trigonometric polynomials

Beny Neta Department of Meteorology, Naval Postgraduate School, NRC Research Associate, Monterey, California, 93943, U.S.A
Pages 67-75 | Received 01 Jul 1985, Published online: 19 Mar 2007

Citations (8)

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Read on this site (1)

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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Articles from other publishers (7)

R. I. Abdulganiy, G. O. Inakoju, M. A. Gaffari, Y. D. Jikantoro & S. A. Okunuga. (2022) One Step Adapted Hybrid Second Derivative Block Method for Initial Value Problems with Oscillating Solutions. International Journal of Applied and Computational Mathematics 8:3.
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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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Changbum Chun & Beny Neta. (2019) Trigonometrically-Fitted Methods: A Review. Mathematics 7:12, pages 1197.
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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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J. Vanthournout, G. Vanden Berghe & H. De Meyer. (1990) Families of backward differentiation methods based on a new type of mixed interpolation. Computers & Mathematics with Applications 20:11, pages 19-30.
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Beny Neta. (1989) Special methods for problems whose oscillatory solution is damped. Applied Mathematics and Computation 31, pages 161-169.
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