
idaSlCrank_dns: Slider-Crank DAE serial example problem for IDAS
Linear solver: IDADENSE, Jacobian is computed by IDAS.
Tolerance parameters:  rtol = 1e-06   atol = 1e-06
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  t            y1          y2           y3      | nst  k      h
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0.0000e+00   1.5708e+00   8.6603e-01  -5.2360e-01   0  0   0.0000e+00
2.5000e-01   1.5548e+00   8.7406e-01  -5.2352e-01  25  4   6.5436e-02
5.0000e-01   1.5069e+00   8.9855e-01  -5.2242e-01  28  4   6.5436e-02
7.5000e-01   1.4270e+00   9.4063e-01  -5.1765e-01  32  5   6.5436e-02
1.0000e+00   1.3154e+00   1.0015e+00  -5.0497e-01  36  5   6.5436e-02
1.2500e+00   1.1731e+00   1.0811e+00  -4.7909e-01  40  5   6.5436e-02
1.5000e+00   1.0016e+00   1.1765e+00  -4.3472e-01  44  5   5.8893e-02
1.7500e+00   8.0288e-01   1.2804e+00  -3.6792e-01  48  4   5.3003e-02
2.0000e+00   5.7904e-01   1.3803e+00  -2.7715e-01  53  4   4.7703e-02
2.2500e+00   3.3326e-01   1.4590e+00  -1.6430e-01  58  5   4.7703e-02
2.5000e+00   7.2238e-02   1.4980e+00  -3.6096e-02  64  5   4.7703e-02
2.7500e+00  -1.9245e-01   1.4862e+00   9.5777e-02  70  5   3.6885e-02
3.0000e+00  -4.4711e-01   1.4272e+00   2.1790e-01  79  4   2.4398e-02
3.2500e+00  -6.8090e-01   1.3377e+00   3.2019e-01  89  4   2.4398e-02
3.5000e+00  -8.8750e-01   1.2374e+00   3.9819e-01  97  4   4.8796e-02
3.7500e+00  -1.0634e+00   1.1424e+00   4.5228e-01 102  5   4.8796e-02
4.0000e+00  -1.2064e+00   1.0623e+00   4.8609e-01 107  5   4.8796e-02
4.2500e+00  -1.3150e+00   1.0017e+00   5.0491e-01 112  5   4.8796e-02
4.5000e+00  -1.3883e+00   9.6149e-01   5.1404e-01 117  5   4.8796e-02
4.7500e+00  -1.4265e+00   9.4088e-01   5.1761e-01 123  4   4.8796e-02
5.0000e+00  -1.4300e+00   9.3903e-01   5.1790e-01 128  4   4.3916e-02
5.2500e+00  -1.3992e+00   9.5560e-01   5.1514e-01 134  5   4.3916e-02
5.5000e+00  -1.3346e+00   9.9087e-01   5.0765e-01 138  5   8.7832e-02
5.7500e+00  -1.2371e+00   1.0451e+00   4.9204e-01 140  5   8.7832e-02
6.0000e+00  -1.1080e+00   1.1176e+00   4.6386e-01 143  5   7.9049e-02
6.2500e+00  -9.4916e-01   1.2048e+00   4.1858e-01 146  5   7.9049e-02
6.5000e+00  -7.6277e-01   1.2999e+00   3.5273e-01 150  5   6.4030e-02
6.7500e+00  -5.5125e-01   1.3910e+00   2.6497e-01 154  5   6.4030e-02
7.0000e+00  -3.1828e-01   1.4626e+00   1.5711e-01 158  5   5.1864e-02
7.2500e+00  -7.0713e-02   1.4981e+00   3.5334e-02 164  5   4.6678e-02
7.5000e+00   1.8041e-01   1.4879e+00  -8.9839e-02 169  5   4.6678e-02
7.7500e+00   4.2223e-01   1.4349e+00  -2.0636e-01 175  4   3.3481e-02
8.0000e+00   6.4422e-01   1.3536e+00  -3.0500e-01 183  3   3.0133e-02
8.2500e+00   8.3984e-01   1.2619e+00  -3.8145e-01 189  4   5.2811e-02
8.5000e+00   1.0053e+00   1.1745e+00  -4.3582e-01 194  4   5.2811e-02
8.7500e+00   1.1380e+00   1.1008e+00  -4.7113e-01 199  5   5.2811e-02
9.0000e+00   1.2363e+00   1.0456e+00  -4.9189e-01 203  5   5.2811e-02
9.2500e+00   1.2992e+00   1.0105e+00  -5.0257e-01 208  5   5.2811e-02
9.5000e+00   1.3266e+00   9.9533e-01  -5.0655e-01 213  5   5.2811e-02
9.7500e+00   1.3185e+00   9.9977e-01  -5.0542e-01 218  5   5.2811e-02
1.0000e+01   1.2757e+00   1.0236e+00  -4.9881e-01 222  5   5.2811e-02

Final Run Statistics: 

Number of steps                    = 222
Number of residual evaluations     = 874
Number of Jacobian evaluations     = 32
Number of nonlinear iterations     = 554
Number of error test failures      = 3
Number of nonlinear conv. failures = 0
