Strong stability-preserving three-derivative Runge–Kutta methods

In this work, we present the explicit strong stability-preserving (SSP) three-derivative Runge–Kutta (ThDRK) methods and propose the order accuracy conditions for ThDRK methods by Albrecht’s approach. Additionally, we develop the SSP theory based on the new Taylor series condition for the ThDRK meth...

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Veröffentlicht in:	Computational & applied mathematics 2023-06, Vol.42 (4), Article 171
Hauptverfasser:	Qin, Xueyu, Jiang, Zhenhua, Yu, Jian, Huang, Lintao, Yan, Chao
Format:	Artikel
Sprache:	eng
Schlagworte:	Applications of Mathematics Applied physics Computational mathematics Computational Mathematics and Numerical Analysis Euler-Lagrange equation Mathematical Applications in Computer Science Mathematical Applications in the Physical Sciences Mathematics Mathematics and Statistics Runge-Kutta method Stability Taylor series
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