BiM

swMATH8342MaRDI QIDQ20351

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• The BiM code for the numerical solution of ODEs.

Related Items (22)

Blended implicit methods for the numerical solution of DAE problems ⋮ Efficient implementation of RKN-type Fourier collocation methods for second-order differential equations ⋮ Analysis of spectral Hamiltonian boundary value methods (SHBVMs) for the numerical solution of ODE problems ⋮ Spectrally accurate space-time solution of Manakov systems ⋮ Numerical Solution of ODEs and the Columbus' Egg: Three Simple Ideas for Three Difficult Problems ⋮ Blended implicit methods for solving ODE and DAE problems, and their extension for second-order problems ⋮ On the effectiveness of spectral methods for the numerical solution of multi-frequency highly oscillatory Hamiltonian problems ⋮ Arbitrarily high-order energy-conserving methods for Poisson problems ⋮ Arbitrarily high-order energy-preserving methods for simulating the gyrocenter dynamics of charged particles ⋮ Energy-conserving methods for the nonlinear Schrödinger equation ⋮ Line integral solution of Hamiltonian systems with holonomic constraints ⋮ A test set for stiff initial value problem solvers in the open source software R: Package \textbf{deTestSet} ⋮ A class of energy-conserving Hamiltonian boundary value methods for nonlinear Schrödinger equation with wave operator ⋮ A note on the efficient implementation of Hamiltonian BVMs ⋮ Energy-conserving Hamiltonian boundary value methods for the numerical solution of the Korteweg-de Vries equation ⋮ Efficient implementation of Radau collocation methods ⋮ Efficient implementation of Gauss collocation and Hamiltonian boundary value methods ⋮ Energy conservation issues in the numerical solution of the semilinear wave equation ⋮ Economical error estimates for block implicit methods for ODEs via deferred correction. ⋮ Some linear algebra issues concerning the implementation of blended implicit methods ⋮ Recent advances in linear analysis of convergence for splittings for solving ODE problems ⋮ Line integral solution of differential problems

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