Cite
A stable Spectral Difference approach for computations with triangular and hybrid grids up to the 6th order of accuracy.
MLA
Veilleux, Adèle, et al. “A Stable Spectral Difference Approach for Computations with Triangular and Hybrid Grids up to the 6th Order of Accuracy.” Journal of Computational Physics, vol. 449, Jan. 2022, p. N.PAG. EBSCOhost, https://doi.org/10.1016/j.jcp.2021.110774.
APA
Veilleux, A., Puigt, G., Deniau, H., & Daviller, G. (2022). A stable Spectral Difference approach for computations with triangular and hybrid grids up to the 6th order of accuracy. Journal of Computational Physics, 449, N.PAG. https://doi.org/10.1016/j.jcp.2021.110774
Chicago
Veilleux, Adèle, Guillaume Puigt, Hugues Deniau, and Guillaume Daviller. 2022. “A Stable Spectral Difference Approach for Computations with Triangular and Hybrid Grids up to the 6th Order of Accuracy.” Journal of Computational Physics 449 (January): N.PAG. doi:10.1016/j.jcp.2021.110774.