Namespace List

Here is a list of all documented namespaces with brief descriptions:

[detail level 12]

▼Node
CNewtonBackwardEuler	Nonlinear system solver for OdeBackwardEuler
CNewtonGauss6	Nonlinear system solver for OdeGauss6
CNewtonGeng5	Nonlinear system solver for OdeGeng5
CNewtonLobattoIIIC6	Nonlinear system solver for OdeLobattoIIIC6
CNewtonRadauIIA5	Nonlinear system solver for OdeRadauIIA5
CNewtonSDIRK43	Nonlinear system solver for OdeSDIRK43
COdeAdaptive	Base class implementing solver functions with adaptive time steps
COdeBackwardEuler	Backward Euler's method, unconditionally stable but relatively inaccurate
COdeBase	Lowest base class for all solvers
COdeDoPri54	Popular explicit 5/4 pair from Dormand & Prince
COdeDoPri87	Explicit 8/7 pair from Dormand & Prince
COdeEmbedded	Base clase implementing methods for embedded Runge-Kutta error estimation
COdeERK	Base class providing space for temporary solutions moving through RK stages
COdeEuler	The simplest runge kutta method, forward Euler's
COdeGauss6	The sixth-order, A-stable, fully-implicit Gauss-Legendre method with 3 stages
COdeGeng5	The fifth-order, symplectic, fully-implicit Geng integrator with 3 stages
COdeGRK4A	Fourth-order, A-stable, adaptive Rosenbrock method from Kaps and Rentrop
COdeIRK	Provides a large vector containing the slope values of all stages with pointers to each of the individual stages
COdeLobattoIIIC6	The sixth-order, L-stable, fully-implicit Lobatto IIIC method with 4 stages
COdeNewton	Newton's method for nonlinear systems of equations
COdeNewtonBridge	Templated base class connecting solver objects and OdeNewton objects
COdeNewtonIRK	Extension of OdeNewtonBridge class for fully implicit methods
COdeNewtonSDIRK	Extension of OdeNewtonBridge class for fully SDIRK methods
COdeRadauIIA5	The fifth-order, L-stable, fully-implicit Radau IIA method with 3 stages
COdeRK	Provides space for stage slope values, an array of arrays for k values
COdeRK4	The classic Runge-Kutta 4th order method
COdeRK43	This class implements a 3rd and 4th order method with the FSAL (first same as last) property
COdeRKCK	Explicit 5/4 pair, also with 3rd, 2nd, and 1st order embedded methods, from Cash & Karp
COdeRKF32	2nd and 3rd order solver developed by Fehlberg
COdeRosenbrock	Base class for Rosenbrock methods
COdeROW6A	6th order, A-stable Rosenbrock method
COdeSDIRK43	L-stable 4/3 SDIRK pair
COdeSsp3	Strong stability preserving method of order 3
COdeTrapz	Second order, explicit trapezoidal rule
COdeVern65	Jim Verner's "most efficient" 6/5 pair
COdeVern76	Jim Verner's "most efficient" 7/6 pair
COdeVern98	Jim Verner's "most efficient" 9/8 pair