1071b71afSMatthew G. Knepley 0 SNES Function norm 588.312 2071b71afSMatthew G. Knepley 0 SNES Function norm 588.312 3071b71afSMatthew G. Knepley 1 SNES Function norm 170.564 4071b71afSMatthew G. Knepley 0 SNES Function norm 200.44 5071b71afSMatthew G. Knepley 1 SNES Function norm 384183. 6071b71afSMatthew G. Knepley 2 SNES Function norm 113825. 7071b71afSMatthew G. Knepley 3 SNES Function norm 33722. 8071b71afSMatthew G. Knepley 4 SNES Function norm 9996.42 9071b71afSMatthew G. Knepley 5 SNES Function norm 2966.69 10071b71afSMatthew G. Knepley 6 SNES Function norm 889.667 11071b71afSMatthew G. Knepley 7 SNES Function norm 283.217 12071b71afSMatthew G. Knepley 8 SNES Function norm 114.369 13071b71afSMatthew G. Knepley 9 SNES Function norm 82.4667 14071b71afSMatthew G. Knepley 10 SNES Function norm 15.198 15071b71afSMatthew G. Knepley 11 SNES Function norm 1.75853 16071b71afSMatthew G. Knepley 12 SNES Function norm 0.0442023 17071b71afSMatthew G. Knepley 13 SNES Function norm 3.03376e-05 18071b71afSMatthew G. Knepley 14 SNES Function norm 1.473e-11 19071b71afSMatthew G. Knepley 0 SNES Function norm 54317.8 20071b71afSMatthew G. Knepley 1 SNES Function norm 16095.6 21071b71afSMatthew G. Knepley 1 SNES Function norm 16095.6 22071b71afSMatthew G. Knepley 0 SNES Function norm 16095.6 23071b71afSMatthew G. Knepley 1 SNES Function norm 4770.16 24071b71afSMatthew G. Knepley 0 SNES Function norm 8669.11 25071b71afSMatthew G. Knepley 1 SNES Function norm 1.44449e+06 26071b71afSMatthew G. Knepley 2 SNES Function norm 426840. 27071b71afSMatthew G. Knepley 3 SNES Function norm 125382. 28071b71afSMatthew G. Knepley 4 SNES Function norm 36189.8 29071b71afSMatthew G. Knepley 5 SNES Function norm 9661.88 30071b71afSMatthew G. Knepley 6 SNES Function norm 1885.24 31071b71afSMatthew G. Knepley 7 SNES Function norm 148.898 32071b71afSMatthew G. Knepley 8 SNES Function norm 1.49564 33071b71afSMatthew G. Knepley 9 SNES Function norm 0.000191575 34071b71afSMatthew G. Knepley 10 SNES Function norm < 1.e-11 35071b71afSMatthew G. Knepley 0 SNES Function norm 2.99812e+06 36071b71afSMatthew G. Knepley 1 SNES Function norm 888335. 37071b71afSMatthew G. Knepley 2 SNES Function norm 888335. 38071b71afSMatthew G. Knepley 0 SNES Function norm 888335. 39071b71afSMatthew G. Knepley 1 SNES Function norm 263213. 40071b71afSMatthew G. Knepley 0 SNES Function norm 495852. 41071b71afSMatthew G. Knepley 1 SNES Function norm 4.52435e+07 42071b71afSMatthew G. Knepley 2 SNES Function norm 1.33691e+07 43071b71afSMatthew G. Knepley 3 SNES Function norm 3.92838e+06 44071b71afSMatthew G. Knepley 4 SNES Function norm 1.12943e+06 45071b71afSMatthew G. Knepley 5 SNES Function norm 296077. 46071b71afSMatthew G. Knepley 6 SNES Function norm 62245.3 47071b71afSMatthew G. Knepley 7 SNES Function norm 6802.13 48071b71afSMatthew G. Knepley 8 SNES Function norm 112.023 49071b71afSMatthew G. Knepley 9 SNES Function norm 0.0310048 50071b71afSMatthew G. Knepley 10 SNES Function norm 2.42339e-09 51071b71afSMatthew G. Knepley 0 SNES Function norm 1.85436e+08 52071b71afSMatthew G. Knepley 1 SNES Function norm 5.49441e+07 53071b71afSMatthew G. Knepley 3 SNES Function norm 5.49441e+07 54071b71afSMatthew G. KnepleyL_2 Error: 24.908 55071b71afSMatthew G. KnepleyNonlinear solve did not converge due to DIVERGED_DTOL iterations 3 568cc725e6SPierre JolivetSNES Object: 1 MPI process 57071b71afSMatthew G. Knepley type: fas 58071b71afSMatthew G. Knepley type is MULTIPLICATIVE, levels=2, cycles=1 59071b71afSMatthew G. Knepley Not using Galerkin computed coarse grid function evaluation 60071b71afSMatthew G. Knepley Coarse grid solver -- level 0 ------------------------------- 618cc725e6SPierre Jolivet SNES Object: (fas_coarse_) 1 MPI process 62071b71afSMatthew G. Knepley type: newtonls 63071b71afSMatthew G. Knepley maximum iterations=50, maximum function evaluations=10000 64071b71afSMatthew G. Knepley tolerances: relative=1e-08, absolute=1e-50, solution=1e-08 65071b71afSMatthew G. Knepley total number of linear solver iterations=10 66071b71afSMatthew G. Knepley total number of function evaluations=10 678cc725e6SPierre Jolivet SNESLineSearch Object: (fas_coarse_) 1 MPI process 68071b71afSMatthew G. Knepley type: basic 69a99ef635SJonas Heinzmann maxlambda=1.000000e+00, minlambda=1.000000e-12 70071b71afSMatthew G. Knepley tolerances: relative=1.000000e-08, absolute=1.000000e-15, lambda=1.000000e-08 71071b71afSMatthew G. Knepley maximum iterations=40 728cc725e6SPierre Jolivet KSP Object: (fas_coarse_) 1 MPI process 73071b71afSMatthew G. Knepley type: gmres 74f971d498SPierre Jolivet restart=30, using classical (unmodified) Gram-Schmidt orthogonalization with no iterative refinement 75*143f2514SPierre Jolivet happy breakdown tolerance=1e-30 76071b71afSMatthew G. Knepley maximum iterations=10000, initial guess is zero 77071b71afSMatthew G. Knepley tolerances: relative=1e-10, absolute=1e-50, divergence=10000. 78071b71afSMatthew G. Knepley left preconditioning 79071b71afSMatthew G. Knepley using PRECONDITIONED norm type for convergence test 808cc725e6SPierre Jolivet PC Object: (fas_coarse_) 1 MPI process 81071b71afSMatthew G. Knepley type: svd 82071b71afSMatthew G. Knepley All singular values smaller than 1e-12 treated as zero 83071b71afSMatthew G. Knepley Provided essential rank of the matrix 0 (all other eigenvalues are zeroed) 84ecf3d421SBarry Smith linear system matrix, which is also used to construct the preconditioner: 858cc725e6SPierre Jolivet Mat Object: 1 MPI process 86071b71afSMatthew G. Knepley type: seqaij 87071b71afSMatthew G. Knepley rows=12, cols=12 88071b71afSMatthew G. Knepley total: nonzeros=56, allocated nonzeros=56 89071b71afSMatthew G. Knepley total number of mallocs used during MatSetValues calls=0 90071b71afSMatthew G. Knepley not using I-node routines 91071b71afSMatthew G. Knepley Down solver (pre-smoother) on level 1 ------------------------------- 928cc725e6SPierre Jolivet SNES Object: (fas_levels_1_) 1 MPI process 93071b71afSMatthew G. Knepley type: newtonls 9477e5a1f9SBarry Smith maximum iterations=1, maximum function evaluations=10000 95071b71afSMatthew G. Knepley tolerances: relative=0., absolute=0., solution=0. 96071b71afSMatthew G. Knepley total number of linear solver iterations=1 97071b71afSMatthew G. Knepley total number of function evaluations=2 98071b71afSMatthew G. Knepley norm schedule FINALONLY 998cc725e6SPierre Jolivet SNESLineSearch Object: (fas_levels_1_) 1 MPI process 100071b71afSMatthew G. Knepley type: bt 101071b71afSMatthew G. Knepley interpolation: cubic 102071b71afSMatthew G. Knepley alpha=1.000000e-04 103a99ef635SJonas Heinzmann maxlambda=1.000000e+00, minlambda=1.000000e-12 104071b71afSMatthew G. Knepley tolerances: relative=1.000000e-08, absolute=1.000000e-15, lambda=1.000000e-08 105071b71afSMatthew G. Knepley maximum iterations=40 1068cc725e6SPierre Jolivet KSP Object: (fas_levels_1_) 1 MPI process 107071b71afSMatthew G. Knepley type: gmres 108f971d498SPierre Jolivet restart=30, using classical (unmodified) Gram-Schmidt orthogonalization with no iterative refinement 109*143f2514SPierre Jolivet happy breakdown tolerance=1e-30 110071b71afSMatthew G. Knepley maximum iterations=10000, initial guess is zero 111071b71afSMatthew G. Knepley tolerances: relative=1e-10, absolute=1e-50, divergence=10000. 112071b71afSMatthew G. Knepley left preconditioning 113071b71afSMatthew G. Knepley using PRECONDITIONED norm type for convergence test 1148cc725e6SPierre Jolivet PC Object: (fas_levels_1_) 1 MPI process 115071b71afSMatthew G. Knepley type: svd 116071b71afSMatthew G. Knepley All singular values smaller than 1e-12 treated as zero 117071b71afSMatthew G. Knepley Provided essential rank of the matrix 0 (all other eigenvalues are zeroed) 118ecf3d421SBarry Smith linear system matrix, which is also used to construct the preconditioner: 1198cc725e6SPierre Jolivet Mat Object: 1 MPI process 120071b71afSMatthew G. Knepley type: seqaij 121071b71afSMatthew G. Knepley rows=49, cols=49 122071b71afSMatthew G. Knepley total: nonzeros=289, allocated nonzeros=289 123071b71afSMatthew G. Knepley total number of mallocs used during MatSetValues calls=0 124071b71afSMatthew G. Knepley not using I-node routines 125071b71afSMatthew G. Knepley Up solver (post-smoother) same as down solver (pre-smoother) 126071b71afSMatthew G. Knepley maximum iterations=10000, maximum function evaluations=30000 127071b71afSMatthew G. Knepley tolerances: relative=1e-08, absolute=1e-50, solution=1e-08 128071b71afSMatthew G. Knepley total number of function evaluations=1 129071b71afSMatthew G. Knepley norm schedule ALWAYS 130