| Routine Name | Description |
|---|---|
| d02gaf | nagf_ode_bvp_fd_nonlin_fixedbc Ordinary differential equations, boundary value problem, finite difference technique with deferred correction, simple nonlinear problem |
| d02gbf | nagf_ode_bvp_fd_lin_gen Ordinary differential equations, boundary value problem, finite difference technique with deferred correction, general linear problem |
| d02haf | nagf_ode_bvp_shoot_bval Ordinary differential equations, boundary value problem, shooting and matching, boundary values to be determined |
| d02hbf | nagf_ode_bvp_shoot_genpar Ordinary differential equations, boundary value problem, shooting and matching, general parameters to be determined |
| d02jaf | nagf_ode_bvp_coll_nth Ordinary differential equations, boundary value problem, collocation and least squares, single th-order linear equation |
| d02jbf | nagf_ode_bvp_coll_sys Ordinary differential equations, boundary value problem, collocation and least squares, system of first-order linear equations |
| d02laf | nagf_ode_ivp_2nd_rkn Second-order ordinary differential equations, initial value problem, Runge–Kutta–Nystrom method |
| d02lxf | nagf_ode_ivp_2nd_rkn_setup Second-order ordinary differential equations, initial value problem, setup for d02laf |
| d02lyf | nagf_ode_ivp_2nd_rkn_diag Second-order ordinary differential equations, initial value problem, diagnostics for d02laf |
| d02lzf | nagf_ode_ivp_2nd_rkn_interp Second-order ordinary differential equations, initial value problem, interpolation for d02laf |
| d02mzf | nagf_ode_ivp_stiff_interp Ordinary differential equations, initial value problem, interpolation for d02m–n routines (all integration methods), natural interpolant |
| d02nbf | nagf_ode_ivp_stiff_exp_fulljac Explicit ordinary differential equations, stiff initial value problem, full Jacobian (comprehensive) |
| d02ncf | nagf_ode_ivp_stiff_exp_bandjac Explicit ordinary differential equations, stiff initial value problem, banded Jacobian (comprehensive) |
| d02ndf | nagf_ode_ivp_stiff_exp_sparjac Explicit ordinary differential equations, stiff initial value problem, sparse Jacobian (comprehensive) |
| d02ngf | nagf_ode_ivp_stiff_imp_fulljac Implicit/algebraic ordinary differential equations, stiff initial value problem, full Jacobian (comprehensive) |
| d02nhf | nagf_ode_ivp_stiff_imp_bandjac Implicit/algebraic ordinary differential equations, stiff initial value problem, banded Jacobian (comprehensive) |
| d02njf | nagf_ode_ivp_stiff_imp_sparjac Implicit/algebraic ordinary differential equations, stiff initial value problem, sparse Jacobian (comprehensive) |
| d02nmf | nagf_ode_ivp_stiff_exp_revcom Explicit ordinary differential equations, stiff initial value problem (reverse communication, comprehensive) |
| d02nnf | nagf_ode_ivp_stiff_imp_revcom Implicit/algebraic ordinary differential equations, stiff initial value problem (reverse communication, comprehensive) |
| d02nsf | nagf_ode_ivp_stiff_fulljac_setup Ordinary differential equations, initial value problem, for use with d02m–n routines, full Jacobian, linear algebra set up |
| d02ntf | nagf_ode_ivp_stiff_bandjac_setup Ordinary differential equations, initial value problem, for use with d02m–n routines, banded Jacobian, linear algebra set up |
| d02nuf | nagf_ode_ivp_stiff_sparjac_setup Ordinary differential equations, initial value problem, for use with d02m–n routines, sparse Jacobian, linear algebra set up |
| d02qff | nagf_ode_ivp_adams_roots Ordinary differential equations, initial value problem, Adams' method with root-finding (direct communication, comprehensive) |
| d02qgf | nagf_ode_ivp_adams_roots_revcom Ordinary differential equations, initial value problem, Adams' method with root-finding (reverse communication, comprehensive) |
| d02qwf | nagf_ode_ivp_adams_setup |
| d02qxf | nagf_ode_ivp_adams_diag |
| d02qyf | nagf_ode_ivp_adams_rootdiag |
| d02qzf | nagf_ode_ivp_adams_interp |
| d02raf | nagf_ode_bvp_fd_nonlin_gen Ordinary differential equations, general nonlinear boundary value problem, finite difference technique with deferred correction, continuation facility |
| d02saf | nagf_ode_bvp_shoot_genpar_algeq Ordinary differential equations, boundary value problem, shooting and matching technique, subject to extra algebraic equations, general parameters to be determined |
| d02xkf | nagf_ode_ivp_stiff_c1_interp Ordinary differential equations, initial value problem, interpolation for d02m–n routines, interpolant |
| d02zaf | nagf_ode_ivp_stiff_errest Ordinary differential equations, initial value problem, weighted norm of local error estimate for d02m–n routines |
| d03pef | nagf_pde_1d_parab_keller General system of first-order PDEs, method of lines, Keller box discretization, one space variable |
| d03pff | nagf_pde_1d_parab_convdiff General system of convection-diffusion PDEs with source terms in conservative form, method of lines, upwind scheme using numerical flux function based on Riemann solver, one space variable |
| d03pkf | nagf_pde_1d_parab_dae_keller General system of first-order PDEs, coupled DAEs, method of lines, Keller box discretization, one space variable |
| d03plf | nagf_pde_1d_parab_convdiff_dae General system of convection-diffusion PDEs with source terms in conservative form, coupled DAEs, method of lines, upwind scheme using numerical flux function based on Riemann solver, one space variable |
| d03prf | nagf_pde_1d_parab_remesh_keller General system of first-order PDEs, coupled DAEs, method of lines, Keller box discretization, remeshing, one space variable |
| d03psf | nagf_pde_1d_parab_convdiff_remesh General system of convection-diffusion PDEs, coupled DAEs, method of lines, upwind scheme, remeshing, one space variable |
| d03puf | nagf_pde_1d_parab_euler_roe |
| d03pvf | nagf_pde_1d_parab_euler_osher |
| d03pwf | nagf_pde_1d_parab_euler_hll |
| d03pxf | nagf_pde_1d_parab_euler_exact |
| d03raf | nagf_pde_2d_gen_order2_rectangle General system of second-order PDEs, method of lines, finite differences, remeshing, two space variables, rectangular region |
| d03rbf | nagf_pde_2d_gen_order2_rectilinear General system of second-order PDEs, method of lines, finite differences, remeshing, two space variables, rectilinear region |
| e01sbf | nagf_interp_2d_scat_eval Interpolated values, evaluate interpolant computed by e01saf, two variables |
| g08eaf | nagf_nonpar_randtest_runs Performs the runs up or runs down test for randomness |
| g08ebf | nagf_nonpar_randtest_pairs Performs the pairs (serial) test for randomness |
| g08ecf | nagf_nonpar_randtest_triplets Performs the triplets test for randomness |
| g08edf | nagf_nonpar_randtest_gaps Performs the gaps test for randomness |
| h02bbf | nagf_mip_ilp_dense Integer LP problem (dense) |
| h02bff | nagf_mip_ilp_mpsx Interpret MPSX data file defining IP or LP problem, optimize and print solution |
| h02bkf | nagf_mip_handle_solve_milp Mixed integer linear programming (MILP), large-scale, branch and bound method |
| h02bvf | nagf_mip_ilp_print Print IP or LP solutions with user-specified names for rows and columns |
| h02cbf | nagf_mip_iqp_dense Integer QP problem (dense) |
| h02ccf | nagf_mip_iqp_dense_optfile Read optional parameter values for h02cbf from external file |
| h02cdf | nagf_mip_iqp_dense_optstr Supply optional parameter values to h02cbf |
| h02cef | nagf_mip_iqp_sparse Integer LP or QP problem (sparse), using e04nkf/e04nka |
| h02cff | nagf_mip_iqp_sparse_optfile Read optional parameter values for h02cef from external file |
| h02cgf | nagf_mip_iqp_sparse_optstr Supply optional parameter values to h02cef |
| x04aaf | nagf_file_set_unit_error Return or set unit number for error messages |
| x04abf | nagf_file_set_unit_advisory Return or set unit number for advisory messages |