Results 71 to 80 of about 148 (128)
An efficient algorithm for solving piecewise-smooth dynamical systems. [PDF]
Numer Algorithms, 2022 Guglielmi N, Hairer E.
europepmc +1 more source
Modified Order Theory For Partitioned Runge-Kutta And Runge-Kutta-Nyström Methods
, 1996 A parametrization technique for deriving general symplectic and/or selfadjoint (symmetric) Runge-Kutta methods of standard type was discussed in a recent paper by the authors.
M. Sofroniou, W. Oevel
core
Topological index calculation of DAEs in circuit simulation
, 1997 . Electric circuits are present in a number of applications, e.g. in home computers, television, credit cards, electric power networks, etc. The development of integrated circuit requires numerical simulation. Modern modeling techniques like the Modified
Caren Tischendorf
core
Generalizations and error analysis of the iterative operator splitting method
Open Mathematics, 2013 Ladics Tamás, Faragó István
doaj +1 more source
. This paper describes mathematical and software developments for a suite of programs for solving ordinary differential equations in Matlab. Key words.
Ode Suite +4 more
core
Exploiting structure in the construction of DIMSIMs
, 1997 . We describe the structure of the nonlinear system for the coefficients of diagonally implicit multistage integration methods for ordinary differential equations.
H. D. Mittelmann, Z. Jackiewicz
core
A Parallel Stiff ODE Solver based on MIRKs
, 1996 A parallel, "across the method" implementation of a stiff ODE solver is presented. The construction of the methods is outlined and the main implementational issues are discussed.
Claus Bendtsen
core
Richardson Extrapolation combined with the sequential splitting procedure and the θ-method
Open Mathematics, 2012 Zlatev Zahari +2 more
doaj +1 more source
Symplectic Runge-Kutta Schemes II: Classification Of Symmetric Methods
. A complete classification of all symplectic self-adjoint Runge-Kutta methods with up to 6 stages is given and the derivation process used is outlined.
M. Sofroniou, W. Oevel
core