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Original Articles

EVALUATION OF THE FILTERED LEAPFROG-TRAPEZOIDAL TIME INTEGRATION METHOD

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Pages 149-164 | Received 22 Apr 1987, Accepted 02 Dec 1987, Published online: 29 Oct 2007

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DavidE. Dietrich. (1993) On modelling geophysical flows having low rossby numbers. Atmosphere-Ocean 31:1, pages 57-71.
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S. Bagwell, P.D. Ledger, A.J. Gil & M. Mallett. (2018) Transient solutions to nonlinear acousto‐magneto‐mechanical coupling for axisymmetric MRI scanner design. International Journal for Numerical Methods in Engineering 115:2, pages 209-237.
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Chih-Chieh Young, Yu-Chiao Liang, Yu-Heng Tseng & Chun-Hoe Chow. (2014) Characteristics of the RAW-Filtered Leapfrog Time-Stepping Scheme in the Ocean General Circulation Model. Monthly Weather Review 142:1, pages 434-447.
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Paul D. Williams. (2013) Achieving Seventh-Order Amplitude Accuracy in Leapfrog Integrations. Monthly Weather Review 141:9, pages 3037-3051.
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Paul D. Williams. (2011) The RAW Filter: An Improvement to the Robert–Asselin Filter in Semi-Implicit Integrations. Monthly Weather Review 139:6, pages 1996-2007.
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Harald Osnes & Hans Petter Langtangen. (1998) A Study of Some Finite Difference Schemes for a Unidirectional Stochastic Transport Equation. SIAM Journal on Scientific Computing 19:3, pages 799-812.
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David E. Dietrich. (1998) Application of a modified Arakawa ‘a’ grid ocean model having reduced numerical dispersion to the Gulf of Mexico circulation. Dynamics of Atmospheres and Oceans 27:1-4, pages 201-217.
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David E. Dietrich, Patrick J. Roache & Mel G. Marietta. (2005) Convergence studies with the Sandia Ocean modeling system. International Journal for Numerical Methods in Fluids 11:2, pages 127-150.
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E. A. H. Zuur & D. E. Dietrich. (1990) The SOMS model and its application to Lake Neuch�tel. Aquatic Sciences 52:2, pages 115-129.
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