Phase‐fitted, six‐step methods for solving x′′ = f(t,x)
From MaRDI portal
Publication:5240247
DOI10.1002/MMA.5623zbMath1431.65111OpenAlexW2928370691MaRDI QIDQ5240247
Chenglian Liu, Chieh-Wen Hsu, Ch. Tsitouras, Theodore E. Simos
Publication date: 25 October 2019
Published in: Mathematical Methods in the Applied Sciences (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1002/mma.5623
Numerical methods for initial value problems involving ordinary differential equations (65L05) Multistep, Runge-Kutta and extrapolation methods for ordinary differential equations (65L06)
Related Items (8)
A new implicit high-order six-step singularly P-stable method for the numerical solution of Schrödinger equation ⋮ The new class of multistep multiderivative hybrid methods for the numerical solution of chemical stiff systems of first order IVPs ⋮ Explicit, eighth-order, four-step methods for solving \(y^{\prime\prime}=f(x, y)\) ⋮ Eighth order, phase-fitted, six-step methods for solving \(y^{\prime \prime}=f(x,y)\) ⋮ Algorithm for the development of families of numerical methods based on phase-lag Taylor series ⋮ A Runge-Kutta type crowded in phase algorithm for quantum chemistry problems ⋮ A perfect in phase FD algorithm for problems in quantum chemistry ⋮ A multiple stage absolute in phase scheme for chemistry problems
This page was built for publication: Phase‐fitted, six‐step methods for solving x′′ = f(t,x)
