
idasHeat2D_FSA_kry_bbd_p: Heat equation, parallel example problem for IDA
                     Discretized heat equation on 2D unit square.
                     Zero boundary conditions, polynomial initial conditions.
                     Mesh dimensions: 10 x 10 ;     Total system size: 100

Subgrid dimensions: 5 x 5         Processor array: 2 x 2
Tolerance parameters:  rtol = 0   atol = 0.001
Constraints set to force all solution components >= 0. 
SUPPRESSALG = TRUE to suppress local error testing on all boundary components. 
Linear solver: IDASPGMR.    Preconditioner: IDABBDPRE - Banded-block-diagonal.
Difference quotient half-bandwidths = 5Retained matrix half-bandwidths = 1 

Sensitivity: YES ( STAGGERED + FULL ERROR CONTROL )

Output Summary: umax = max-norm of solution
                       max-norm of sensitivity 1
                       max-norm of sensitivity 2

  time     umax       k  nst  nni  nli   nre nreLS nge     h      npe nps
 .  .  .  .  .  .  .  .  .  .  .  .  .  .  .  .  .  .  .  .  .  .  .  .
  0.01   8.24104e-01  2   13   15   23    18   23  120  2.56e-03   10  76
         7.20931e-02
         7.20846e-02
  0.02   6.88120e-01  3   16   19   37    22   37  120  5.12e-03   10 102
         1.27152e-01
         1.27115e-01
  0.04   4.70886e-01  3   20   23   53    26   53  120  5.12e-03   10 130
         1.81624e-01
         1.81694e-01
  0.08   2.16374e-01  3   24   28   79    31   79  132  1.02e-02   11 171
         1.68510e-01
         1.68537e-01
  0.16   4.51906e-02  4   30   37  119    40  119  144  1.84e-02   12 238
         7.11926e-02
         7.11497e-02
  0.32   2.16763e-03  3   37   45  164    48  164  156  3.69e-02   13 307
         6.21650e-03
         6.23955e-03
  0.64   2.97427e-19  1   43   54  207    57  207  168  7.37e-02   14 377
         2.35214e-04
         2.19576e-04
  1.28   2.42843e-21  1   46   57  215    60  215  204  5.90e-01   17 398
         1.44071e-04
         2.18901e-04
  2.56   9.80850e-21  1   47   58  218    61  218  216  1.18e+00   18 406
         1.01140e-04
         1.03448e-04
  5.12   2.68730e-20  1   48   59  220    62  220  228  2.36e+00   19 413
         2.74385e-04
         1.21440e-04
 10.24   6.66396e-20  1   50   61  226    64  226  252  9.44e+00   21 427
         2.38027e-04
         1.89053e-04

Error test failures            = 0
Nonlinear convergence failures = 0
Linear convergence failures    = 0
