
idasAkzoNob_dns: Akzo Nobel chemical kinetics DAE serial example problem for IDAS
Linear solver: IDADENSE, Jacobian is computed by IDAS.
Tolerance parameters:  rtol = 1e-08   atol = 1e-10
---------------------------------------------------------------------------------
   t        y1        y2       y3       y4       y5      y6    | nst  k      h
---------------------------------------------------------------------------------
0.00e+00 4.44e-01 1.23e-03 0.00e+00 7.00e-03 0.00e+00 3.60e-01 |   0  0 0.00e+00
1.00e-08 4.44e-01 1.23e-03 2.55e-10 7.00e-03 1.91e-11 3.60e-01 |  15  1 9.23e-09
2.57e-08 4.44e-01 1.23e-03 6.55e-10 7.00e-03 4.91e-11 3.60e-01 |  16  1 1.85e-08
6.61e-08 4.44e-01 1.23e-03 1.69e-09 7.00e-03 1.26e-10 3.60e-01 |  17  1 3.69e-08
1.70e-07 4.44e-01 1.23e-03 4.33e-09 7.00e-03 3.25e-10 3.60e-01 |  19  1 1.48e-07
4.37e-07 4.44e-01 1.23e-03 1.11e-08 7.00e-03 8.35e-10 3.60e-01 |  20  1 2.95e-07
1.12e-06 4.44e-01 1.23e-03 2.87e-08 7.00e-03 2.15e-09 3.60e-01 |  21  1 5.90e-07
2.89e-06 4.44e-01 1.23e-03 7.37e-08 7.00e-03 5.52e-09 3.60e-01 |  23  1 2.36e-06
7.44e-06 4.44e-01 1.23e-03 1.90e-07 7.00e-03 1.42e-08 3.60e-01 |  25  1 2.36e-06
1.91e-05 4.44e-01 1.23e-03 4.88e-07 7.00e-03 3.65e-08 3.60e-01 |  28  2 4.72e-06
4.92e-05 4.44e-01 1.23e-03 1.25e-06 7.00e-03 9.39e-08 3.60e-01 |  30  2 1.89e-05
1.27e-04 4.44e-01 1.23e-03 3.22e-06 7.00e-03 2.41e-07 3.60e-01 |  32  2 7.56e-05
3.25e-04 4.44e-01 1.23e-03 8.28e-06 7.00e-03 6.20e-07 3.60e-01 |  34  2 1.51e-04
8.37e-04 4.44e-01 1.22e-03 2.13e-05 7.00e-03 1.59e-06 3.60e-01 |  37  3 3.02e-04
2.15e-03 4.44e-01 1.20e-03 5.45e-05 7.00e-03 4.08e-06 3.60e-01 |  41  3 6.05e-04
5.53e-03 4.44e-01 1.16e-03 1.39e-04 7.00e-03 1.04e-05 3.60e-01 |  45  3 8.45e-04
1.42e-02 4.43e-01 1.05e-03 3.47e-04 7.00e-03 2.61e-05 3.59e-01 |  52  4 3.38e-03
3.66e-02 4.42e-01 8.07e-04 8.35e-04 7.00e-03 6.29e-05 3.59e-01 |  58  5 3.38e-03
9.41e-02 4.40e-01 4.01e-04 1.81e-03 7.00e-03 1.37e-04 3.57e-01 |  69  5 6.76e-03
2.42e-01 4.37e-01 1.18e-04 3.26e-03 7.00e-03 2.50e-04 3.55e-01 |  91  5 6.76e-03
6.22e-01 4.32e-01 1.08e-04 5.87e-03 6.99e-03 4.59e-04 3.50e-01 | 132  5 1.35e-02
1.60e+00 4.19e-01 1.30e-04 1.24e-02 6.96e-03 1.02e-03 3.38e-01 | 150  4 1.08e-01
4.12e+00 3.87e-01 2.07e-04 2.81e-02 6.77e-03 2.59e-03 3.04e-01 | 165  4 1.42e-01
1.06e+01 3.21e-01 4.82e-04 6.10e-02 5.86e-03 6.80e-03 2.18e-01 | 194  5 2.84e-01
2.72e+01 2.32e-01 9.50e-04 1.04e-01 3.07e-03 1.34e-02 8.27e-02 | 279  4 1.52e-01
7.00e+01 1.62e-01 1.15e-03 1.38e-01 7.40e-04 1.66e-02 1.39e-02 | 375  4 3.60e-01
1.80e+02 1.15e-01 1.20e-03 1.61e-01 3.66e-04 1.71e-02 4.87e-03 | 500  4 1.03e+00

--------------------------------------------------------
G:               31.2642162723034609 
--------------------------------------------------------


Final Run Statistics: 

Number of steps                    = 500
Number of residual evaluations     = 846
Number of Jacobian evaluations     = 43
Number of nonlinear iterations     = 588
Number of error test failures      = 2
Number of nonlinear conv. failures = 0
