|
Routine Name |
Mark of Introduction |
Purpose |
| d02cjc | 2 |
nag_ode_ivp_adams_gen
Ordinary differential equation solver using a variable-order variable-step Adams method (Black Box) |
| d02ejc | 3 |
nag_ode_ivp_bdf_gen
Ordinary differential equations solver, stiff, initial value problems using the Backward Differentiation Formulae |
| d02gac | 3 |
nag_ode_bvp_fd_nonlin_fixedbc
Ordinary differential equations solver, for simple nonlinear two-point boundary value problems, using a finite difference technique with deferred correction |
| d02gbc | 3 |
nag_ode_bvp_fd_lin_gen
Ordinary differential equations solver, for general linear two-point boundary value problems, using a finite difference technique with deferred correction |
| d02pcc | 3 |
nag_ode_ivp_rk_range
Ordinary differential equations solver, initial value problems over a range using Runge–Kutta methods |
| d02pdc | 3 |
nag_ode_ivp_rk_onestep
Ordinary differential equations solver, initial value problems, one time step using Runge–Kutta methods |
| d02ppc | 3 |
nag_ode_ivp_rk_free
Freeing function for use with the Runge–Kutta suite (d02p functions) |
| d02pvc | 3 |
nag_ode_ivp_rk_setup
Setup function for use with d02pcc and/or d02pdc |
| d02pwc | 3 |
nag_ode_ivp_rk_reset_tend
A function to re-set the end point following a call to d02pdc |
| d02pxc | 3 |
nag_ode_ivp_rk_interp
Ordinary differential equations solver, computes the solution by interpolation anywhere on an integration step taken by d02pdc |
| d02pzc | 3 |
nag_ode_ivp_rk_errass
A function to provide global error assessment during an integration with either d02pcc or d02pdc |
| d02qfc | 2 |
nag_ode_ivp_adams_roots
Ordinary differential equation solver using Adams method (sophisticated use) |
| d02qwc | 2 |
nag_ode_ivp_adams_setup
Setup function for d02qfc |
| d02qyc | 2 |
nag_ode_ivp_adams_free
Freeing function for use with d02qfc |
| d02qzc | 2 |
nag_ode_ivp_adams_interp
Interpolation function for use with d02qfc |
| d02rac | 3 |
nag_ode_bvp_fd_nonlin_gen
Ordinary differential equations solver, for general nonlinear two-point boundary value problems, using a finite difference technique with deferred correction |