MATLAB ODE suite
The MATLAB ODE suite. The paper presents mathematical and software developments that are the basis for a suite of programs for the solution of initial value problems y ’ =F(t,y), with initial conditions y(t 0 )=y 0 . The solvers for stiff problems allow the more general form M(t)y ’ =f(t,y) with a nonsingular and sparse matrix M(t). The programs are developed for MATLAB, which influences the choice of methods and their implementation
Keywords for this software
References in zbMATH (referenced in 335 articles , 1 standard article )
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- Abdi, Ali; Hojjati, Gholamreza: Projection of second derivative methods for ordinary differential equations with invariants (2020)
- Ciro S. Campolina: LogLatt: A computational library for the calculus and flows on logarithmic lattices (2020) arXiv
- Gzal, Majdi; Gendelman, O. V.: Edge states and frequency response in nonlinear forced-damped model of valve spring (2020)
- Kulikov, G. Yu.; Weiner, R.: Variable-stepsize doubly quasi-consistent singly diagonally implicit two-step peer pairs for solving stiff ordinary differential equations (2020)
- Suarez, Gonzalo P.; Udiani, Oyita; Allan, Brian F.; Price, Candice; Ryan, Sadie J.; Lofgren, Eric; Coman, Alin; Stone, Chris M.; Gallos, Lazaros K.; Fefferman, Nina H.: A generic arboviral model framework for exploring trade-offs between vector control and environmental concerns (2020)
- Towne, Aaron; Lozano-Durán, Adrián; Yang, Xiang: Resolvent-based estimation of space-time flow statistics (2020)
- Abdi, A.; Jackiewicz, Z.: Towards a code for nonstiff differential systems based on general linear methods with inherent Runge-Kutta stability (2019)
- Belov, A. A.; Kalitkin, N. N.: Efficient numerical integration methods for the Cauchy problem for stiff systems of ordinary differential equations (2019)
- Bhatoo, Omishwary; Peer, Arshad Ahmud Iqbal; Tadmor, Eitan; Tangman, Désiré Yannick; Saib, Aslam Aly El Faidal: Conservative third-order central-upwind schemes for option pricing problems (2019)
- Caputo, Jean-Guy; Dutykh, Denys; Gleyse, Bernard: Coupling conditions for water waves at forks (2019)
- Curry, Charles; Owren, Brynjulf: Variable step size commutator free Lie group integrators (2019)
- Guan, Yu; Gupta, Vikrant; Wan, Minping; Li, Larry K. B.: Forced synchronization of quasiperiodic oscillations in a thermoacoustic system (2019)
- Hinze, Matthias; Schmidt, André; Leine, Remco I.: Numerical solution of fractional-order ordinary differential equations using the reformulated infinite state representation (2019)
- Jenkins, Luke T.; Foschi, Martino; MacMinn, Christopher W.: Impact of pressure dissipation on fluid injection into layered aquifers (2019)
- Keshavarzzadeh, Vahid; Kirby, Robert M.; Narayan, Akil: Convergence acceleration for time-dependent parametric multifidelity models (2019)
- Keskin, Ali Ümit: Boundary value problems for engineers. With MATLAB solutions (2019)
- Kirkinis, E.; Andreev, A. V.: Odd-viscosity-induced stabilization of viscous thin liquid films (2019)
- Kirkinis, E.; Andreev, A. V.: Healing of thermocapillary film rupture by viscous heating (2019)
- Lacitignola, Deborah; Diele, Fasma: On the Z-type control of backward bifurcations in epidemic models (2019)
- Liang, Shiuan-Ni; Le, Duy-Manh; Lai, Pik-Yin: Cardiac alternans suppression under (T\pm\epsilon) feedback control: nonlinear dynamics analysis (2019)