
idasSlCrank_dns: Slider-Crank DAE serial example problem for IDAS
Linear solver: IDADENSE, Jacobian is computed by IDAS.
Tolerance parameters:  rtol = 1e-06   atol = 1e-07
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  t         y1          y2           y3      | nst  k      h
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 0.00   1.5708e+00   8.6603e-01  -5.2360e-01 |   0  0   0.0000e+00
 0.40   1.5299e+00   8.8672e-01  -5.2312e-01 |  40  5   4.6748e-02
 0.80   1.4072e+00   9.5128e-01  -5.1591e-01 |  48  5   4.6748e-02
 1.20   1.2039e+00   1.0638e+00  -4.8559e-01 |  57  5   3.7866e-02
 1.60   9.2524e-01   1.2176e+00  -4.1084e-01 |  68  4   3.4080e-02
 2.00   5.7904e-01   1.3803e+00  -2.7714e-01 |  78  5   6.8159e-02
 2.40   1.7783e-01   1.4882e+00  -8.8565e-02 |  86  5   4.3666e-02
 2.80  -2.4460e-01   1.4778e+00   1.2138e-01 |  96  5   3.9299e-02
 3.20  -6.3618e-01   1.3570e+00   3.0161e-01 | 107  5   3.1832e-02
 3.60  -9.6169e-01   1.1981e+00   4.2254e-01 | 121  5   2.8649e-02
 4.00  -1.2064e+00   1.0623e+00   4.8609e-01 | 128  5   5.7298e-02
 4.40  -1.3632e+00   9.7518e-01   5.1125e-01 | 136  5   4.6412e-02
 4.80  -1.4300e+00   9.3903e-01   5.1789e-01 | 146  5   4.1770e-02
 5.20  -1.4081e+00   9.5081e-01   5.1599e-01 | 155  5   4.1770e-02
 5.60  -1.2995e+00   1.0103e+00   5.0261e-01 | 164  5   8.3541e-02
 6.00  -1.1080e+00   1.1176e+00   4.6386e-01 | 169  5   7.5187e-02
 6.40  -8.4049e-01   1.2616e+00   3.8168e-01 | 175  5   7.5187e-02
 6.80  -5.0621e-01   1.4075e+00   2.4487e-01 | 180  5   6.0901e-02
 7.20  -1.2091e-01   1.4945e+00   6.0346e-02 | 188  5   4.4397e-02
 7.60   2.7894e-01   1.4712e+00  -1.3811e-01 | 198  5   3.5962e-02
 8.00   6.4422e-01   1.3536e+00  -3.0500e-01 | 211  5   2.8980e-02
 8.40   9.4289e-01   1.2082e+00  -4.1657e-01 | 220  5   5.2163e-02
 8.80   1.1604e+00   1.0882e+00  -4.7630e-01 | 227  5   5.2163e-02
 9.20   1.2895e+00   1.0159e+00  -5.0105e-01 | 235  5   5.2163e-02
 9.60   1.3276e+00   9.9477e-01  -5.0669e-01 | 243  5   4.6947e-02
10.00   1.2757e+00   1.0236e+00  -4.9881e-01 | 251  5   4.6947e-02

Final Run Statistics: 

Number of steps                    = 251
Number of residual evaluations     = 1066
Number of Jacobian evaluations     = 39
Number of nonlinear iterations     = 676
Number of error test failures      = 1
Number of nonlinear conv. failures = 0
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  G =       3.3366160663047912
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