1c4762a1bSJed BrownSolving a linear TS problem on 1 processor 2c4762a1bSJed BrownTimestep 0: step size = 0.0005, time = 0., 2-norm error = 0., max norm error = 0. 3c4762a1bSJed BrownTimestep 1: step size = 0.0005, time = 0.0005, 2-norm error = 0.00103714, max norm error = 0.00149349 4c4762a1bSJed BrownTimestep 2: step size = 0.0005, time = 0.001, 2-norm error = 0.00173865, max norm error = 0.00251106 5c4762a1bSJed BrownTimestep 3: step size = 0.0005, time = 0.0015, 2-norm error = 0.00218619, max norm error = 0.00316814 6c4762a1bSJed BrownTimestep 4: step size = 0.0005, time = 0.002, 2-norm error = 0.00244382, max norm error = 0.00355525 7c4762a1bSJed BrownTimestep 5: step size = 0.0005, time = 0.0025, 2-norm error = 0.00256155, max norm error = 0.003743 8c4762a1bSJed BrownTimestep 6: step size = 0.0005, time = 0.003, 2-norm error = 0.0025782, max norm error = 0.00378619 9c4762a1bSJed BrownTimestep 7: step size = 0.0005, time = 0.0035, 2-norm error = 0.00252374, max norm error = 0.00372709 10c4762a1bSJed BrownTimestep 8: step size = 0.0005, time = 0.004, 2-norm error = 0.00242114, max norm error = 0.00359803 11c4762a1bSJed BrownTimestep 9: step size = 0.0005, time = 0.0045, 2-norm error = 0.00228786, max norm error = 0.00342356 12c4762a1bSJed BrownTimestep 10: step size = 0.0005, time = 0.005, 2-norm error = 0.00213706, max norm error = 0.00322206 13c4762a1bSJed BrownTimestep 11: step size = 0.0005, time = 0.0055, 2-norm error = 0.00197854, max norm error = 0.00300716 14c4762a1bSJed BrownTimestep 12: step size = 0.0005, time = 0.006, 2-norm error = 0.00181946, max norm error = 0.00278875 15c4762a1bSJed BrownTimestep 13: step size = 0.0005, time = 0.0065, 2-norm error = 0.00166502, max norm error = 0.00257386 16c4762a1bSJed BrownTimestep 14: step size = 0.0005, time = 0.007, 2-norm error = 0.00151886, max norm error = 0.00236732 17c4762a1bSJed BrownTimestep 15: step size = 0.0005, time = 0.0075, 2-norm error = 0.00138345, max norm error = 0.00217229 18c4762a1bSJed BrownTimestep 16: step size = 0.0005, time = 0.008, 2-norm error = 0.00126038, max norm error = 0.00199257 19c4762a1bSJed BrownTimestep 17: step size = 0.0005, time = 0.0085, 2-norm error = 0.00115055, max norm error = 0.00182965 20c4762a1bSJed BrownTimestep 18: step size = 0.0005, time = 0.009, 2-norm error = 0.00105433, max norm error = 0.00168108 21c4762a1bSJed BrownTimestep 19: step size = 0.0005, time = 0.0095, 2-norm error = 0.000971681, max norm error = 0.00154667 22c4762a1bSJed BrownTimestep 20: step size = 0.0005, time = 0.01, 2-norm error = 0.000902173, max norm error = 0.0014259 23c4762a1bSJed BrownTimestep 21: step size = 0.0005, time = 0.0105, 2-norm error = 0.000845081, max norm error = 0.00131805 24c4762a1bSJed BrownTimestep 22: step size = 0.0005, time = 0.011, 2-norm error = 0.000799409, max norm error = 0.00122453 25c4762a1bSJed BrownTimestep 23: step size = 0.0005, time = 0.0115, 2-norm error = 0.000763961, max norm error = 0.00114483 26c4762a1bSJed BrownTimestep 24: step size = 0.0005, time = 0.012, 2-norm error = 0.000737404, max norm error = 0.00107477 27c4762a1bSJed BrownTimestep 25: step size = 0.0005, time = 0.0125, 2-norm error = 0.000718358, max norm error = 0.00101512 28c4762a1bSJed BrownTimestep 26: step size = 0.0005, time = 0.013, 2-norm error = 0.000705479, max norm error = 0.000966839 29c4762a1bSJed BrownTimestep 27: step size = 0.0005, time = 0.0135, 2-norm error = 0.00069752, max norm error = 0.000925927 30c4762a1bSJed BrownTimestep 28: step size = 0.0005, time = 0.014, 2-norm error = 0.000693383, max norm error = 0.000895049 31c4762a1bSJed BrownTimestep 29: step size = 0.0005, time = 0.0145, 2-norm error = 0.00069213, max norm error = 0.00087155 32c4762a1bSJed BrownTimestep 30: step size = 0.0005, time = 0.015, 2-norm error = 0.000692994, max norm error = 0.000855222 33c4762a1bSJed BrownTimestep 31: step size = 0.0005, time = 0.0155, 2-norm error = 0.000695357, max norm error = 0.000846179 34c4762a1bSJed BrownTimestep 32: step size = 0.0005, time = 0.016, 2-norm error = 0.000698734, max norm error = 0.000844072 35c4762a1bSJed BrownTimestep 33: step size = 0.0005, time = 0.0165, 2-norm error = 0.000702754, max norm error = 0.000848209 36c4762a1bSJed BrownTimestep 34: step size = 0.0005, time = 0.017, 2-norm error = 0.000707133, max norm error = 0.000858882 37c4762a1bSJed BrownTimestep 35: step size = 0.0005, time = 0.0175, 2-norm error = 0.000711659, max norm error = 0.000875698 38c4762a1bSJed BrownTimestep 36: step size = 0.0005, time = 0.018, 2-norm error = 0.000716178, max norm error = 0.000898517 39c4762a1bSJed BrownTimestep 37: step size = 0.0005, time = 0.0185, 2-norm error = 0.000720575, max norm error = 0.00092127 40c4762a1bSJed BrownTimestep 38: step size = 0.0005, time = 0.019, 2-norm error = 0.00072477, max norm error = 0.000941312 41c4762a1bSJed BrownTimestep 39: step size = 0.0005, time = 0.0195, 2-norm error = 0.000728706, max norm error = 0.000958931 42c4762a1bSJed BrownTimestep 40: step size = 0.0005, time = 0.02, 2-norm error = 0.000732344, max norm error = 0.000974378 43c4762a1bSJed BrownTimestep 41: step size = 0.0005, time = 0.0205, 2-norm error = 0.000735661, max norm error = 0.000987877 44c4762a1bSJed BrownTimestep 42: step size = 0.0005, time = 0.021, 2-norm error = 0.000738642, max norm error = 0.000999629 45c4762a1bSJed BrownTimestep 43: step size = 0.0005, time = 0.0215, 2-norm error = 0.000741279, max norm error = 0.00100981 46c4762a1bSJed BrownTimestep 44: step size = 0.0005, time = 0.022, 2-norm error = 0.00074357, max norm error = 0.00101857 47c4762a1bSJed BrownTimestep 45: step size = 0.0005, time = 0.0225, 2-norm error = 0.000745518, max norm error = 0.00102605 48c4762a1bSJed BrownTimestep 46: step size = 0.0005, time = 0.023, 2-norm error = 0.000747128, max norm error = 0.00103237 49c4762a1bSJed BrownTimestep 47: step size = 0.0005, time = 0.0235, 2-norm error = 0.000748406, max norm error = 0.00103764 50c4762a1bSJed BrownTimestep 48: step size = 0.0005, time = 0.024, 2-norm error = 0.00074936, max norm error = 0.00104195 51c4762a1bSJed BrownTimestep 49: step size = 0.0005, time = 0.0245, 2-norm error = 0.00075, max norm error = 0.00104539 52c4762a1bSJed BrownTimestep 50: step size = 0.0005, time = 0.025, 2-norm error = 0.000750335, max norm error = 0.00104804 53c4762a1bSJed BrownTimestep 51: step size = 0.0005, time = 0.0255, 2-norm error = 0.000750375, max norm error = 0.00104995 54c4762a1bSJed BrownTimestep 52: step size = 0.0005, time = 0.026, 2-norm error = 0.000750131, max norm error = 0.0010512 55c4762a1bSJed BrownTimestep 53: step size = 0.0005, time = 0.0265, 2-norm error = 0.000749612, max norm error = 0.00105182 56c4762a1bSJed BrownTimestep 54: step size = 0.0005, time = 0.027, 2-norm error = 0.000748829, max norm error = 0.00105187 57c4762a1bSJed BrownTimestep 55: step size = 0.0005, time = 0.0275, 2-norm error = 0.000747792, max norm error = 0.0010514 58c4762a1bSJed BrownTimestep 56: step size = 0.0005, time = 0.028, 2-norm error = 0.00074651, max norm error = 0.00105044 59c4762a1bSJed BrownTimestep 57: step size = 0.0005, time = 0.0285, 2-norm error = 0.000744994, max norm error = 0.00104902 60c4762a1bSJed BrownTimestep 58: step size = 0.0005, time = 0.029, 2-norm error = 0.000743253, max norm error = 0.00104717 61c4762a1bSJed BrownTimestep 59: step size = 0.0005, time = 0.0295, 2-norm error = 0.000741295, max norm error = 0.00104493 62c4762a1bSJed BrownTimestep 60: step size = 0.0005, time = 0.03, 2-norm error = 0.000739131, max norm error = 0.00104233 63c4762a1bSJed BrownTimestep 61: step size = 0.0005, time = 0.0305, 2-norm error = 0.000736769, max norm error = 0.00103937 64c4762a1bSJed BrownTimestep 62: step size = 0.0005, time = 0.031, 2-norm error = 0.000734217, max norm error = 0.00103609 65c4762a1bSJed BrownTimestep 63: step size = 0.0005, time = 0.0315, 2-norm error = 0.000731483, max norm error = 0.00103251 66c4762a1bSJed BrownTimestep 64: step size = 0.0005, time = 0.032, 2-norm error = 0.000728577, max norm error = 0.00102863 67c4762a1bSJed BrownTimestep 65: step size = 0.0005, time = 0.0325, 2-norm error = 0.000725504, max norm error = 0.00102449 68c4762a1bSJed BrownTimestep 66: step size = 0.0005, time = 0.033, 2-norm error = 0.000722274, max norm error = 0.0010201 69c4762a1bSJed BrownTimestep 67: step size = 0.0005, time = 0.0335, 2-norm error = 0.000718893, max norm error = 0.00101547 70c4762a1bSJed BrownTimestep 68: step size = 0.0005, time = 0.034, 2-norm error = 0.000715369, max norm error = 0.00101061 71c4762a1bSJed BrownTimestep 69: step size = 0.0005, time = 0.0345, 2-norm error = 0.000711707, max norm error = 0.00100554 72c4762a1bSJed BrownTimestep 70: step size = 0.0005, time = 0.035, 2-norm error = 0.000707916, max norm error = 0.00100027 73c4762a1bSJed BrownTimestep 71: step size = 0.0005, time = 0.0355, 2-norm error = 0.000704002, max norm error = 0.000994817 74c4762a1bSJed BrownTimestep 72: step size = 0.0005, time = 0.036, 2-norm error = 0.00069997, max norm error = 0.000989183 75c4762a1bSJed BrownTimestep 73: step size = 0.0005, time = 0.0365, 2-norm error = 0.000695827, max norm error = 0.000983382 76c4762a1bSJed BrownTimestep 74: step size = 0.0005, time = 0.037, 2-norm error = 0.000691579, max norm error = 0.000977424 77c4762a1bSJed BrownTimestep 75: step size = 0.0005, time = 0.0375, 2-norm error = 0.000687231, max norm error = 0.000971318 78c4762a1bSJed BrownTimestep 76: step size = 0.0005, time = 0.038, 2-norm error = 0.000682789, max norm error = 0.000965073 79c4762a1bSJed BrownTimestep 77: step size = 0.0005, time = 0.0385, 2-norm error = 0.000678258, max norm error = 0.000958697 80c4762a1bSJed BrownTimestep 78: step size = 0.0005, time = 0.039, 2-norm error = 0.000673644, max norm error = 0.000952199 81c4762a1bSJed BrownTimestep 79: step size = 0.0005, time = 0.0395, 2-norm error = 0.000668951, max norm error = 0.000945586 82c4762a1bSJed BrownTimestep 80: step size = 0.0005, time = 0.04, 2-norm error = 0.000664185, max norm error = 0.000938865 83c4762a1bSJed BrownTimestep 81: step size = 0.0005, time = 0.0405, 2-norm error = 0.000659349, max norm error = 0.000932044 84c4762a1bSJed BrownTimestep 82: step size = 0.0005, time = 0.041, 2-norm error = 0.000654449, max norm error = 0.00092513 85c4762a1bSJed BrownTimestep 83: step size = 0.0005, time = 0.0415, 2-norm error = 0.000649488, max norm error = 0.000918128 86c4762a1bSJed BrownTimestep 84: step size = 0.0005, time = 0.042, 2-norm error = 0.000644472, max norm error = 0.000911046 87c4762a1bSJed BrownTimestep 85: step size = 0.0005, time = 0.0425, 2-norm error = 0.000639404, max norm error = 0.000903889 88c4762a1bSJed BrownTimestep 86: step size = 0.0005, time = 0.043, 2-norm error = 0.000634288, max norm error = 0.000896663 89c4762a1bSJed BrownTimestep 87: step size = 0.0005, time = 0.0435, 2-norm error = 0.000629127, max norm error = 0.000889373 90c4762a1bSJed BrownTimestep 88: step size = 0.0005, time = 0.044, 2-norm error = 0.000623926, max norm error = 0.000882026 91c4762a1bSJed BrownTimestep 89: step size = 0.0005, time = 0.0445, 2-norm error = 0.000618689, max norm error = 0.000874625 92c4762a1bSJed BrownTimestep 90: step size = 0.0005, time = 0.045, 2-norm error = 0.000613418, max norm error = 0.000867177 93c4762a1bSJed BrownTimestep 91: step size = 0.0005, time = 0.0455, 2-norm error = 0.000608116, max norm error = 0.000859685 94c4762a1bSJed BrownTimestep 92: step size = 0.0005, time = 0.046, 2-norm error = 0.000602788, max norm error = 0.000852155 95c4762a1bSJed BrownTimestep 93: step size = 0.0005, time = 0.0465, 2-norm error = 0.000597436, max norm error = 0.00084459 96c4762a1bSJed BrownTimestep 94: step size = 0.0005, time = 0.047, 2-norm error = 0.000592062, max norm error = 0.000836996 97c4762a1bSJed BrownTimestep 95: step size = 0.0005, time = 0.0475, 2-norm error = 0.000586671, max norm error = 0.000829376 98c4762a1bSJed BrownTimestep 96: step size = 0.0005, time = 0.048, 2-norm error = 0.000581265, max norm error = 0.000821734 99c4762a1bSJed BrownTimestep 97: step size = 0.0005, time = 0.0485, 2-norm error = 0.000575845, max norm error = 0.000814074 100c4762a1bSJed BrownTimestep 98: step size = 0.0005, time = 0.049, 2-norm error = 0.000570416, max norm error = 0.000806399 101c4762a1bSJed BrownTimestep 99: step size = 0.0005, time = 0.0495, 2-norm error = 0.000564979, max norm error = 0.000798713 102c4762a1bSJed BrownTimestep 100: step size = 0.0005, time = 0.05, 2-norm error = 0.000559537, max norm error = 0.00079102 103c4762a1bSJed Brownavg. error (2 norm) = 0.000913004, avg. error (max norm) = 0.00130754 1048cc725e6SPierre JolivetTS Object: 1 MPI process 105c4762a1bSJed Brown type: ssp 106c4762a1bSJed Brown Scheme: rks2 107*188af4bfSBarry Smith initial time step=0.0005 108c4762a1bSJed Brown maximum steps=100 109c4762a1bSJed Brown maximum time=100. 110*188af4bfSBarry Smith maximum number of step rejections=10 111*188af4bfSBarry Smith maximum number of SNES failures allowed=1 112a6ab3590SBarry Smith total number of RHS function evaluations=500 113a6ab3590SBarry Smith total number of RHS Jacobian evaluations=500 114c4762a1bSJed Brown total number of rejected steps=0 115c4762a1bSJed Brown using relative error tolerance of 0.0001, using absolute error tolerance of 0.0001 1168cc725e6SPierre Jolivet TSAdapt Object: 1 MPI process 117c4762a1bSJed Brown type: none 118