Spectral (finite) volume method for conservation laws on unstructured grids IV: extension to two-dimensional systems

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High-Order Multidomain Spectral Difference Method for the Navier-Stokes Equations on Unstructured Hexahedral Grids (2006, methodology): “An incomplete list of notable examples includes the spectral element method [25], multi-domain spectral method [16,17], k-exact finite volume method [3], WENO methods [13], discontinuous Galerkin method [4, 7, 8], high-order residual distribution methods [1], spectral volume (SV) [21, 31, 36, 37] an”
A High-Order Unifying Discontinuous Formulation for the Navier-Stokes Equations on 3D Mixed Grids (2011, methodology): “Other methods assuming element-wise discontinuous solution are staggered-grid (SG) multi-domain spectral method [20], spectral volume (SV) [12, 14, 24, 39, 43, 46, 47, 48] and spectral difference (SD) [22, 23, 27, 40] methods.”
A review of flux reconstruction or correction procedure via reconstruction method for the Navier-Stokes equations (2016, unknown): “…1997a, 1997b, Cockburn, Karniadakis, and Shu, 2000), spectral difference (Liu, Vinokur, and Wang, 2006, Kopriva and Kolias, 1996), spectral volume (Wang, Zhang, and Liu, 2004), and PnPm or hybrid DG/finite volume (Dumbser et al, 2008 and Zhang et al, 2012) methods, have been developed for many…”
Spectral Difference Method for Unstructured Grids II: Extension to the Euler Equations (2007, methodology): “2 using the CUSP flux and TVB limiter similar to the one developed for the SV method [30].”