Reprint of: ``Approximate Taylor methods for ODEs

DOI10.1016/J.COMPFLUID.2018.03.058zbMath1447.65012OpenAlexW2790533859WikidataQ130115097 ScholiaQ130115097MaRDI QIDQ720842

Antonio Baeza, David Zorío, Pep Mulet, Sebastiano Boscarino

Publication date: 18 July 2018

Published in: Computers and Fluids (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.compfluid.2018.03.058

zbMATH Keywords

ordinary differential equationsRunge-Kutta methodsmultistep methodsextrapolation methods

Mathematics Subject Classification ID

Multistep, Runge-Kutta and extrapolation methods for ordinary differential equations (65L06)

Related Items (6)

An alternative formulation of the differential quadrature method with a neural network perspective ⋮ HIGH ORDER SECOND DERIVATIVE DIAGONALLY IMPLICIT MULTISTAGE INTEGRATION METHODS FOR ODES ⋮ Jacobian-free implicit MDRK methods for stiff systems of ODEs ⋮ High resolution compact implicit numerical scheme for conservation laws ⋮ On approximate implicit Taylor methods for ordinary differential equations ⋮ Parallel-in-time high-order multiderivative IMEX solvers

Uses Software

• Taylor

Cites Work

• An approximate Lax-Wendroff-type procedure for high order accurate schemes for hyperbolic conservation laws
• Solving Ordinary Differential Equations I
• A Software Package for the Numerical Integration of ODEs by Means of High-Order Taylor Methods
• Schemes with Well-Controlled Dissipation. Hyperbolic Systems in Nonconservative Form
• Numerical Methods for Ordinary Differential Equations

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