Order of accuracy & Stability
                    Versione 1.0.0 (11,4 KB) da  
                  Manuel A. Diaz
                
                
                  This snippet shows how I examine the order of accuracy (OOA) and the numerical stability for a given numerical scheme.
                
                  
              In this snippet I examine the OOA and the stability for Lele's 6th-order numerical scheme [1] using a challeging stationary-wave problem proposed by Brady & Livescu (2019) [2] using the one-dimensional system of the wave equation.
Refs:
[1] Lele, Sanjiva K. "Compact finite difference schemes with spectral-like resolution." Journal of computational physics103.1 (1992): 16-42.
[2]  Brady, Peter T., and Daniel Livescu. "High-order, stable, and conservative boundary schemes for central and compact finite differences." Computers & Fluids 183 (2019): 84-101.
Cita come
Manuel A. Diaz (2025). Order of accuracy & Stability (https://it.mathworks.com/matlabcentral/fileexchange/118140-order-of-accuracy-stability), MATLAB Central File Exchange. Recuperato .
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Ispirato da: Easy build compact schemes, Easy build finite-difference operators, compact schemes
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| Versione | Pubblicato | Note della release | |
|---|---|---|---|
| 1.0.0 | 
