This inheritance list is sorted roughly, but not completely, alphabetically:

[detail level 1234]

▼Code::OdeBase	Lowest base class for all solvers
▼Code::OdeAdaptive	Base class implementing solver functions with adaptive time steps
Code::OdeBackwardEuler	Backward Euler's method, unconditionally stable but relatively inaccurate
▼Code::OdeEmbedded	Base clase implementing methods for embedded Runge-Kutta error estimation
Code::OdeDoPri54	Popular explicit 5/4 pair from Dormand & Prince
Code::OdeDoPri87	Explicit 8/7 pair from Dormand & Prince
Code::OdeGRK4A	Fourth-order, A-stable, adaptive Rosenbrock method from Kaps and Rentrop
Code::OdeRK43	This class implements a 3rd and 4th order method with the FSAL (first same as last) property
Code::OdeRKCK	Explicit 5/4 pair, also with 3rd, 2nd, and 1st order embedded methods, from Cash & Karp
Code::OdeRKF32	2nd and 3rd order solver developed by Fehlberg
Code::OdeSDIRK43	L-stable 4/3 SDIRK pair
Code::OdeVern65	Jim Verner's "most efficient" 6/5 pair
Code::OdeVern76	Jim Verner's "most efficient" 7/6 pair
Code::OdeVern98	Jim Verner's "most efficient" 9/8 pair
Code::OdeEuler	The simplest runge kutta method, forward Euler's
Code::OdeGauss6	The sixth-order, A-stable, fully-implicit Gauss-Legendre method with 3 stages
Code::OdeGeng5	The fifth-order, symplectic, fully-implicit Geng integrator with 3 stages
Code::OdeLobattoIIIC6	The sixth-order, L-stable, fully-implicit Lobatto IIIC method with 4 stages
Code::OdeRK4	The classic Runge-Kutta 4th order method
Code::OdeROW6A	6th order, A-stable Rosenbrock method
Code::OdeRadauIIA5	The fifth-order, L-stable, fully-implicit Radau IIA method with 3 stages
Code::OdeSsp3	Strong stability preserving method of order 3
Code::OdeTrapz	Second order, explicit trapezoidal rule
▼Code::OdeERK	Base class providing space for temporary solutions moving through RK stages
Code::OdeDoPri54	Popular explicit 5/4 pair from Dormand & Prince
Code::OdeDoPri87	Explicit 8/7 pair from Dormand & Prince
Code::OdeRK4	The classic Runge-Kutta 4th order method
Code::OdeRK43	This class implements a 3rd and 4th order method with the FSAL (first same as last) property
Code::OdeRKCK	Explicit 5/4 pair, also with 3rd, 2nd, and 1st order embedded methods, from Cash & Karp
Code::OdeRKF32	2nd and 3rd order solver developed by Fehlberg
Code::OdeSsp3	Strong stability preserving method of order 3
Code::OdeTrapz	Second order, explicit trapezoidal rule
Code::OdeVern65	Jim Verner's "most efficient" 6/5 pair
Code::OdeVern76	Jim Verner's "most efficient" 7/6 pair
Code::OdeVern98	Jim Verner's "most efficient" 9/8 pair
▼Code::OdeIRK	Provides a large vector containing the slope values of all stages with pointers to each of the individual stages
Code::OdeBackwardEuler	Backward Euler's method, unconditionally stable but relatively inaccurate
Code::OdeGauss6	The sixth-order, A-stable, fully-implicit Gauss-Legendre method with 3 stages
Code::OdeGeng5	The fifth-order, symplectic, fully-implicit Geng integrator with 3 stages
Code::OdeLobattoIIIC6	The sixth-order, L-stable, fully-implicit Lobatto IIIC method with 4 stages
Code::OdeRadauIIA5	The fifth-order, L-stable, fully-implicit Radau IIA method with 3 stages
▼Code::OdeNewton	Newton's method for nonlinear systems of equations
Code::OdeNewtonBridge< OdeBackwardEuler >
Code::OdeNewtonBridge< OdeGauss6 >
Code::OdeNewtonBridge< OdeGeng5 >
Code::OdeNewtonBridge< OdeLobattoIIIC6 >
Code::OdeNewtonBridge< OdeRadauIIA5 >
Code::OdeNewtonBridge< OdeSDIRK43 >
▼Code::OdeNewtonBridge< Integrator >	Templated base class connecting solver objects and OdeNewton objects
▼Code::OdeNewtonIRK< OdeBackwardEuler >
Code::NewtonBackwardEuler	Nonlinear system solver for OdeBackwardEuler
▼Code::OdeNewtonIRK< OdeGauss6 >
Code::NewtonGauss6	Nonlinear system solver for OdeGauss6
▼Code::OdeNewtonIRK< OdeGeng5 >
Code::NewtonGeng5	Nonlinear system solver for OdeGeng5
▼Code::OdeNewtonIRK< OdeLobattoIIIC6 >
Code::NewtonLobattoIIIC6	Nonlinear system solver for OdeLobattoIIIC6
▼Code::OdeNewtonIRK< OdeRadauIIA5 >
Code::NewtonRadauIIA5	Nonlinear system solver for OdeRadauIIA5
▼Code::OdeNewtonSDIRK< OdeSDIRK43 >
Code::NewtonSDIRK43	Nonlinear system solver for OdeSDIRK43
Code::OdeNewtonIRK< Integrator >	Extension of OdeNewtonBridge class for fully implicit methods
Code::OdeNewtonSDIRK< Integrator >	Extension of OdeNewtonBridge class for fully SDIRK methods
▼Code::OdeRK	Provides space for stage slope values, an array of arrays for k values
Code::OdeDoPri54	Popular explicit 5/4 pair from Dormand & Prince
Code::OdeDoPri87	Explicit 8/7 pair from Dormand & Prince
Code::OdeEuler	The simplest runge kutta method, forward Euler's
Code::OdeRK4	The classic Runge-Kutta 4th order method
Code::OdeRK43	This class implements a 3rd and 4th order method with the FSAL (first same as last) property
Code::OdeRKCK	Explicit 5/4 pair, also with 3rd, 2nd, and 1st order embedded methods, from Cash & Karp
Code::OdeRKF32	2nd and 3rd order solver developed by Fehlberg
Code::OdeSDIRK43	L-stable 4/3 SDIRK pair
Code::OdeSsp3	Strong stability preserving method of order 3
Code::OdeTrapz	Second order, explicit trapezoidal rule
Code::OdeVern65	Jim Verner's "most efficient" 6/5 pair
Code::OdeVern76	Jim Verner's "most efficient" 7/6 pair
Code::OdeVern98	Jim Verner's "most efficient" 9/8 pair
▼Code::OdeRosenbrock	Base class for Rosenbrock methods
Code::OdeGRK4A	Fourth-order, A-stable, adaptive Rosenbrock method from Kaps and Rentrop
Code::OdeROW6A	6th order, A-stable Rosenbrock method