Routine |
Mark of Introduction |
Purpose |
|---|---|---|
| c05au_a1w_f | 27 | nagf_roots_contfn_brent_interval_a1w Zero of continuous function, Brent algorithm, from a given starting value, binary search for interval |
| c05ay_a1w_f | 26.2 | nagf_roots_contfn_brent_a1w (symbolic adjoint mode) Zero of continuous function in a given interval, Brent algorithm |
| c05qb_a1w_f | 27.1 | nagf_roots_sys_func_easy_a1w Solution of a system of nonlinear equations using function values only (easy-to-use) |
| c05qc_a1w_f | 27.1 | nagf_roots_sys_func_expert_a1w Solution of a system of nonlinear equations using function values only (comprehensive) |
| c05qd_a1w_f | 27.1 | nagf_roots_sys_func_rcomm_a1w Solution of a system of nonlinear equations using function values only (reverse communication) |
| c05qs_a1w_f | 27.1 | nagf_roots_sparsys_func_easy_a1w Solution of a sparse system of nonlinear equations using function values only (easy-to-use) |
| c05rb_a1w_f | 27 | nagf_roots_sys_deriv_easy_a1w Solution of a system of nonlinear equations using first derivatives (easy-to-use) |
| c05rc_a1w_f | 27.1 | nagf_roots_sys_deriv_expert_a1w Solution of a system of nonlinear equations using first derivatives (comprehensive) |
| c05rd_a1w_f | 27.1 | nagf_roots_sys_deriv_rcomm_a1w Solution of a system of nonlinear equations using first derivatives (reverse communication) |