Tchebyquad problem, n=2 start vector: (3.333333e-01,6.666667e-01) scale vector: (1.000000e+00,1.000000e+00) NLEQ_ERR - Version 1.1 Problem dimension: n = 2 Prescribed relative precision: 1.000000e-06 The Jacobian is supplied by a user routine The problem is specified as being highly nonlinear The standard monotonicity test will be applied The maximum permitted number of iteration steps is: 50 iter norm_scl(dx) norm(fk) lambda 0 1.666667e-01 6.285394e-01 0.010000 0 * 1.649917e-01 6.222225e-01 0.010000 0 * 8.333333e-02 3.142697e-01 1.000000 1 4.166667e-02 3.142697e-01 1.000000 1 * 2.604167e-03 1.964186e-02 1.000000 2 2.777778e-03 1.964186e-02 QNERR 3 2.126528e-04 1.396754e-03 QNERR 4 1.101042e-06 7.194654e-06 QNERR 5 4.076409e-10 2.662704e-09 QNERR solution: (2.113249e-01,7.886751e-01) precision=4.076409e-10 iter = 6 rcode = 0 subcode = 0 nfun = 8 njac = 2 Tchebyquad problem, n=3 start vector: (2.500000e-01,5.000000e-01,7.500000e-01) scale vector: (1.000000e+00,1.000000e+00,1.000000e+00) NLEQ_ERR - Version 1.1 Problem dimension: n = 3 Prescribed relative precision: 1.000000e-06 The Jacobian is supplied by a user routine The problem is specified as being highly nonlinear The standard monotonicity test will be applied The maximum permitted number of iteration steps is: 50 iter norm_scl(dx) norm(fk) lambda 0 1.020621e-01 5.773503e-01 0.010000 0 * 1.010389e-01 5.715623e-01 0.010000 0 * 2.551552e-02 1.443376e-01 1.000000 1 2.041241e-02 1.443376e-01 QNERR 2 2.815505e-03 2.309401e-02 QNERR 3 8.625936e-05 6.865045e-04 QNERR 4 4.336040e-07 3.468319e-06 QNERR solution: (1.464466e-01,5.000000e-01,8.535534e-01) precision=4.336040e-07 iter = 5 rcode = 0 subcode = 0 nfun = 7 njac = 1 Tchebyquad problem, n=4 start vector: (2.000000e-01,4.000000e-01,6.000000e-01,8.000000e-01) scale vector: (1.000000e+00,1.000000e+00,1.000000e+00,1.000000e+00) NLEQ_ERR - Version 1.1 Problem dimension: n = 4 Prescribed relative precision: 1.000000e-06 The Jacobian is supplied by a user routine The problem is specified as being highly nonlinear The standard monotonicity test will be applied The maximum permitted number of iteration steps is: 50 iter norm_scl(dx) norm(fk) lambda 0 1.556547e-01 5.336063e-01 0.010000 0 * 1.540803e-01 5.282302e-01 0.010000 0 * 5.088727e-02 2.580422e-01 0.427777 1 5.926894e-02 2.580422e-01 0.427777 1 * 5.908689e-03 4.984952e-02 0.681283 2 5.832538e-03 4.984952e-02 0.681283 2 * 3.237660e-04 3.288824e-03 1.000000 3 3.277427e-04 3.288824e-03 QNERR 4 3.692461e-05 3.621546e-04 QNERR 5 5.235992e-07 5.748014e-06 QNERR solution: (1.026728e-01,4.062038e-01,5.937962e-01,8.973272e-01) precision=5.235992e-07 iter = 6 rcode = 0 subcode = 0 nfun = 8 njac = 3 Tchebyquad problem, n=5 start vector: (1.666667e-01,3.333333e-01,5.000000e-01,6.666667e-01,8.333333e-01) scale vector: (1.000000e+00,1.000000e+00,1.000000e+00,1.000000e+00,1.000000e+00) NLEQ_ERR - Version 1.1 Problem dimension: n = 5 Prescribed relative precision: 1.000000e-06 The Jacobian is supplied by a user routine The problem is specified as being highly nonlinear The standard monotonicity test will be applied The maximum permitted number of iteration steps is: 50 iter norm_scl(dx) norm(fk) lambda 0 8.687497e-02 5.046952e-01 0.010000 0 * 8.599778e-02 4.996215e-01 0.010000 0 * 3.430706e-02 2.838438e-01 0.428697 1 3.161615e-02 2.838438e-01 0.428697 1 * 5.211596e-03 7.010160e-02 1.000000 2 5.330372e-03 7.010160e-02 QNERR 3 5.330372e-03 3.407247e-02 QNERR THETA! 3 3.624315e-03 7.010160e-02 1.000000 3 * 5.376737e-03 1.014051e-01 1.000000 3 * 3.140520e-03 5.692424e-02 0.337037 4 3.179433e-03 5.692424e-02 0.337037 4 * 3.449840e-05 6.562574e-04 1.000000 5 3.415392e-05 6.562574e-04 QNERR 6 7.908450e-07 1.486954e-05 QNERR solution: (8.375126e-02,3.127293e-01,5.000000e-01,6.872707e-01,9.162487e-01) precision=7.908450e-07 iter = 7 rcode = 0 subcode = 0 nfun = 11 njac = 4 Tchebyquad problem, n=6 start vector: (1.428571e-01,2.857143e-01,4.285714e-01,5.714286e-01,7.142857e-01,8.571429e-01) scale vector: (1.000000e+00,1.000000e+00,1.000000e+00,1.000000e+00,1.000000e+00,1.000000e+00) NLEQ_ERR - Version 1.1 Problem dimension: n = 6 Prescribed relative precision: 1.000000e-06 The Jacobian is supplied by a user routine The problem is specified as being highly nonlinear The standard monotonicity test will be applied The maximum permitted number of iteration steps is: 50 iter norm_scl(dx) norm(fk) lambda 0 2.613851e-01 5.277964e-01 0.010000 0 * 2.587232e-01 5.225671e-01 0.010000 0 * 1.712976e-01 4.006122e-01 0.256840 1 5.045485e-01 4.006122e-01 0.256840 1 * 5.460238e-01 3.740966e-01 0.034407 1 * 5.032651e-01 3.982965e-01 0.005068 2 2.392240e+01 3.982965e-01 0.005068 Error - no convergence, damping factor became too small NLEQ_ERR failed - no solution found iter = 2 rcode = 3 subcode = 0 nfun = 5 njac = 3 Tchebyquad problem, n=7 start vector: (1.250000e-01,2.500000e-01,3.750000e-01,5.000000e-01,6.250000e-01,7.500000e-01,8.750000e-01) scale vector: (1.000000e+00,1.000000e+00,1.000000e+00,1.000000e+00,1.000000e+00,1.000000e+00,1.000000e+00) NLEQ_ERR - Version 1.1 Problem dimension: n = 7 Prescribed relative precision: 1.000000e-06 The Jacobian is supplied by a user routine The problem is specified as being highly nonlinear The standard monotonicity test will be applied The maximum permitted number of iteration steps is: 50 iter norm_scl(dx) norm(fk) lambda 0 1.200460e-01 4.862041e-01 0.010000 0 * 1.188312e-01 4.812816e-01 0.010000 0 * 3.824492e-02 2.265373e-01 0.408141 1 1.093776e-01 2.265373e-01 0.408141 1 * 8.184812e-02 1.867182e-01 0.125237 2 3.027888e-02 1.867182e-01 0.125237 2 * 4.723471e-03 7.188127e-02 0.686834 3 4.702220e-03 7.188127e-02 0.686834 3 * 8.569001e-05 1.688549e-03 1.000000 4 8.552168e-05 1.688549e-03 QNERR 5 9.410084e-06 1.326700e-04 QNERR 6 1.616029e-06 2.621579e-05 QNERR 7 3.570202e-08 5.546427e-07 QNERR solution: (5.806915e-02,2.351716e-01,3.380441e-01,5.000000e-01,6.619559e-01,7.648284e-01,9.419309e-01) precision=3.570202e-08 iter = 8 rcode = 0 subcode = 0 nfun = 10 njac = 4 Tchebyquad problem, n=8 start vector: (1.111111e-01,2.222222e-01,3.333333e-01,4.444444e-01,5.555556e-01,6.666667e-01,7.777778e-01,8.888889e-01) scale vector: (1.000000e+00,1.000000e+00,1.000000e+00,1.000000e+00,1.000000e+00,1.000000e+00,1.000000e+00,1.000000e+00) NLEQ_ERR - Version 1.1 Problem dimension: n = 8 Prescribed relative precision: 1.000000e-06 The Jacobian is supplied by a user routine The problem is specified as being highly nonlinear The standard monotonicity test will be applied The maximum permitted number of iteration steps is: 50 iter norm_scl(dx) norm(fk) lambda 0 5.855886e-01 5.558251e-01 0.010000 0 * 5.796504e-01 5.496968e-01 0.010000 0 * 5.293472e-01 1.079471e+00 0.186407 1 1.679232e-01 1.079471e+00 0.186407 1 * 1.274713e-01 5.986045e-01 0.508108 2 3.444702e-02 5.986045e-01 0.508108 2 * 5.524981e-02 4.351665e-01 1.000000 2 * 2.856324e-02 3.961416e-01 0.311739 3 1.697386e-01 3.961416e-01 0.311739 3 * 1.686434e-01 3.902771e-01 0.012375 4 4.277338e+00 3.902771e-01 0.012375 Error - no convergence, damping factor became too small NLEQ_ERR failed - no solution found iter = 4 rcode = 3 subcode = 0 nfun = 7 njac = 5 Tchebyquad problem, n=9 start vector: (1.000000e-01,2.000000e-01,3.000000e-01,4.000000e-01,5.000000e-01,6.000000e-01,7.000000e-01,8.000000e-01,9.000000e-01) scale vector: (1.000000e+00,1.000000e+00,1.000000e+00,1.000000e+00,1.000000e+00,1.000000e+00,1.000000e+00,1.000000e+00,1.000000e+00) NLEQ_ERR - Version 1.1 Problem dimension: n = 9 Prescribed relative precision: 1.000000e-06 The Jacobian is supplied by a user routine The problem is specified as being highly nonlinear The standard monotonicity test will be applied The maximum permitted number of iteration steps is: 50 iter norm_scl(dx) norm(fk) lambda 0 2.374737e-01 5.098498e-01 0.010000 0 * 2.350370e-01 5.051185e-01 0.010000 0 * 1.816806e-01 5.827913e-01 0.175684 1 6.097269e-01 5.827913e-01 0.175684 1 * 6.595065e-01 6.136029e-01 0.026235 1 * 6.087478e-01 5.815708e-01 0.003184 2 8.016743e+01 5.815708e-01 0.003184 Error - no convergence, damping factor became too small NLEQ_ERR failed - no solution found iter = 2 rcode = 3 subcode = 0 nfun = 5 njac = 3