A sample listing file is shown below. The first part of the file contains information about the version of Ansys Polyflow that is being used as well as information about the environment variables.
Topo running with 4 background threads Executable path : C:\install\polyflow\polyflow24.2.0\win64\bin\polyflow.exe Build info : icl64_Intel15.0_VS12 build: Thu 16/11/2024 03:09:05 on MILW2K12BLD1 Windows Arguments list : -ES full -s polyflow.p3rc -MGR -default_output * ENVIRONMENT VARIABLES HOME=D:\home\user POLYFLOW=C:\install\polyflow\polyflow24.2.0\win64 TMP=D:\BuildAgent\temp\buildTmp USERNAME=user COMPUTERNAME=USERCOMPUTER * ARGUMENTS Argument [-default_output] to force the creation output files for CFD-Post. Argument [-MGR] to inform Polyflow that it has been launched from Workbench. Argument [-ES full] to specify operating mode of the expert system. No facts file saved. Argument [-s polyflow.p3rc] to specify the startup (.p3rc) file. * STARTUP FILES polyflow.p3rc (ARGUMENT) C:\install\polyflow\polyflow24.2.0\win64/.p3rc (POLYFLOW) PPPPPP OOOOO LL YY YY FFFFFFF LL OOOOO WW WW PP PP OO OO LL YY YY FF LL OO OO WW WW PP PP OO OO LL YY YY FF LL OO OO WW WW PPPPPP OO OO LL YY YY FFFFF LL OO OO WW WW PP OO OO LL YYYY FF LL OO OO WW WW PP OO OO LL YY FF LL OO OO WW WW WW PP OO OO LL YY FF LL OO OO WWW WWW PP OOOOO LLLLLLL YY FF LLLLLLL OOOOO WW WW
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Next, there is information about the topological operations in the
TOPO
section. For each subdomain, this section reports
the number of elements, faces, segments, and nodes, as well as the spatial
dimension. For each boundary set and each intersection between subdomains, it
reports the number of faces, segments, and nodes, and the dimension.
************************* * * * TOPO * * * ************************* root mesh. Space Dim. : 2 Num. of faces : 144 Num. of segm. : 312 Num. of nodes : 169 Subdomain 1. Space Dim. : 2 Num. of faces : 72 Num. of segm. : 164 Num. of nodes : 93 Subdomain 2. Space Dim. : 2 Num. of faces : 72 Num. of segm. : 164 Num. of nodes : 93 (Subdomain 1+Subdomain 2). Space Dim. : 2 Num. of faces : 144 Num. of segm. : 312 Num. of nodes : 169 (Subdomain 1*Subdomain 2). Space Dim. : 1 Num. of segm. : 16 Num. of nodes : 17 (Subdomain 1*Boundary 1). Space Dim. : 1 Num. of segm. : 8 Num. of nodes : 9 (Subdomain 1*Boundary 3). Space Dim. : 1 Num. of segm. : 4 Num. of nodes : 5 (Subdomain 1*Boundary 4). Space Dim. : 1 Num. of segm. : 12 Num. of nodes : 13 (Subdomain 2*Subdomain 1). Space Dim. : 1 Num. of segm. : 16 Num. of nodes : 17 (Subdomain 2*Boundary 1). Space Dim. : 1 Num. of segm. : 4 Num. of nodes : 5 (Subdomain 2*Boundary 2). Space Dim. : 1 Num. of segm. : 12 Num. of nodes : 13 (Subdomain 2*Boundary 3). Space Dim. : 1 Num. of segm. : 8 Num. of nodes : 9
The FIELDS
section has information about the fields used
by Ansys Polyflow. Some fields (for example, coordinates or velocity) are directly defined
by sub-tasks, while others (for example, normal/tangential field) are required for
boundary conditions or other constraints. For all fields, the listing successively
reports the domain of definition (support), the interpolation type, the tensorial
type (scalar, vector, or tensor), the number of components, and the number of
variables.
For the interpolation type, P1;C0
indicates a linear
continuous interpolation, P2;C0
a quadratic continuous
interpolation, and so on.
************************** * * * FIELDS * * * ************************** COORDINATES Abreviated as : XY Support : root mesh. Interp. Type : P1;C0 Tensor Type : 1 Num. of Comp. : 2 Num. of Var. : 338 TEMPERATURE Abreviated as : T Support : (Subdomain 1+Subdomain 2). Interp. Type : P2;C0 Tensor Type : 0 Num. of Comp. : 1 Num. of Var. : 625
The PROBLEMS
section prints material properties for all
problems currently defined, whether they are referenced by the solver or not.
************************* * * * PROBLEMS * * * ************************* Navier-Stokes 2D Support : Subdomain 1. Coordinates : COORDINATES Input Fields : - Output Fields : TEMPERATURE Navier-Stokes 2D and 2D 1/2 thermal problem plane geometry specific mass : ro = 0.00000E+00 coefficients of conductivity law : condu = a + b * (t-t0) + c * (t-t0)**2 + d * (t-t0)**3 a = 4.00000E+02 b = 0.00000E+00 c = 0.00000E+00 d = 0.00000E+00 t0 = 0.00000E+00 coefficients of heat capacity law : Cp = a + b * (t-t0) + c * (t-t0)**2 + d * (t-t0)**3 a = 0.00000E+00 b = 0.00000E+00 c = 0.00000E+00 d = 0.00000E+00 t0 = 0.00000E+00 compressibility neglected Neumann for 2D Support : (Subdomain 1*Subdomain 2). Coordinates : COORDINATES Input Fields : - Output Fields : TEMPERATURE natural boundary conditions 2D and 2D 1/2 plane geometry Navier-Stokes 2D Support : Subdomain 2. Coordinates : COORDINATES Input Fields : - Output Fields : TEMPERATURE Navier-Stokes 2D and 2D 1/2 thermal problem plane geometry specific mass : ro = 0.00000E+00 coefficients of conductivity law : condu = a + b * (t-t0) + c * (t-t0)**2 + d * (t-t0)**3 a = 5.00000E+01 b = 0.00000E+00 c = 0.00000E+00 d = 0.00000E+00 t0 = 0.00000E+00 coefficients of heat capacity law : Cp = a + b * (t-t0) + c * (t-t0)**2 + d * (t-t0)**3 a = 0.00000E+00 b = 0.00000E+00 c = 0.00000E+00 d = 0.00000E+00 t0 = 0.00000E+00 compressibility neglected Neumann for 2D Support : (Subdomain 2*Subdomain 1). Coordinates : COORDINATES Input Fields : - Output Fields : TEMPERATURE natural boundary conditions 2D and 2D 1/2 plane geometry
Next, the Boundary Conditions
are listed, including
information about the mesh boundary where the conditions apply, the problems for
which they apply, and the type of constraint.
************************** * * * Boundary Conditions * * * ************************** Tp imposed Field : TEMPERATURE Support : (Subdomain 1*Boundary 4). Act. on Probs : Navier-Stokes 2D Neumann for 2D For comp. 1 : 1.0000000E+02 Tp imposed Field : TEMPERATURE Support : (Subdomain 2*Boundary 2). Act. on Probs : Navier-Stokes 2D Neumann for 2D For comp. 1 : 2.0000000E+01
Finally, the SOLVER
section is printed. This section
contains a list of the problems being solved, as well as information about the
solution methods, mesh decomposition and optimization, memory usage, iteration
count, and convergence.
Solver information can be somewhat complex; however, it is a good idea to check the range of pivots as well as the RP growth factor (or reciprocal pivot growth factor). The range of pivots can be large, especially for complex cases, and 10 orders of magnitude between the minimum and maximum pivots are not unusual. The RP growth factor is an indication of the quality of the factorization. A large range of pivots in combination with a very low value of the RP growth factor, may suggest possible difficulties.
Subsequent to the linear algebra related information mentioned above, the section also displays information about convergence or divergence for the fields involved in the calculation.
This information is displayed in a table:
The first column is related to the field name and its influence on the convergence and the precision of transient problems. The field influence on the convergence and the precision, can be: "CP", "C", "Un" or "NI".
"CP" (Convergence and Precision): the corresponding field is used for the evaluation of the convergence of the solver as well as for the precision in transient calculations.
"C" (Convergence): the corresponding field is considered for the global evaluation of the convergence of the solver, but is not used for the evaluation of the precision in transient calculations.
"Un" (User n): the corresponding field undergoes a user-specific convergence criterion; it is considered for the global evaluation of the convergence of the solver, as well as for the evaluation of the precision in transient convergent calculations. In this case, you can ask for a convergence criterion of , where ε is the convergence criterion of the solver.
"NI" (No Influence): the corresponding field is not considered for the global evaluation of the convergence of the solver, nor is it considered for the evaluation of the precision in transient calculations.
The second column provides the relative variations of the field and its convergence status. For the main solver, the status "OK" is provided for individual fields once it is verified that they have met the selected convergence criterion. For the "NI" field, the label "OK" will not appear.
The third column is related to the right hand side reduction and its trend. Usually, at convergence, the right hand side reduction should be of the same order of magnitude than the relative variation and lower than the convergence criteria. The trend of the right hand side reduction can be "- -", "-", "+", "++".
"- -" means the right hand side has been reduced by a factor greater than 10.
"-" means the right hand side has been reduced by a factor lower than 10.
"++" means the right hand side has been increased by a factor greater than 10.
"+" means the right hand side has been increased by a factor lower than 10.
The fourth column provides the values of the current right hand side.
In this table, the symbol ".." means that the relative data is not relevant or not available.
When the solver requires only a single iteration, the right hand side data are not printed.
The detection of the convergence depends upon the relative change of the fields. The data related to the right hand sides are given for information only; there are not taken into account for the convergence detection.
Note: The contents and layout of this section may vary according to the specific linear solver used in the simulation.
===> Starting Steady Simulation ************************* * * * SOLVER * * * ************************* F.E.M. Task Type of Solver: AMF direct Infl. on Evol.: Influent Explicit part : One pass Problem list : Navier-Stokes 2D Neumann for 2D Nitmax : 10 Static : T Conver. Crit. : 0.1000000E-02 Diverg. Crit. : 0.1000000E+04 Print Iter. : T Iteration 1 Optimizing graph Start time for factorization : 17:23:08 Elapsed time for factorization : 2.499546e-003 sec. Factorization done ! total nb. of equations : 575 average frontal width : 76 Rhs[0] range : 6.713e+003 pivots range : [1.266e-001 , 1.000e+000] RP Growth Factor : 1.264e+000 / 1.000e-016 Max number of Schur compl. : 5 nb. of U buffers : 1 / in core nb. of L buffers : 0 / in core page size for buffers : 59588 Total Schur complement : 23.125 KBytes Total active matrices : 61.359 KBytes Total Factorized matrix : 58.191 KBytes (Single precision) Total Solver Memory : 142.676 KBytes Fields | relative var. | rhs reduc. | rhs. | TEMPERATURE CP | 2.80000E+00 | 1.00000E+00 | 6.92061E+05 .. | Iteration 2 Start time for factorization : 17:23:09 Elapsed time for factorization : 1.687453e-003 sec. Factorization done ! total nb. of equations : 575 average frontal width : 76 Rhs[0] range : 1.752e-003 pivots range : [1.266e-001 , 1.000e+000] RP Growth Factor : 1.264e+000 / 1.000e-016 Max number of Schur compl. : 5 nb. of U buffers : 1 / in core nb. of L buffers : 0 / in core page size for buffers : 59588 Total Schur complement : 23.125 KBytes Total active matrices : 61.359 KBytes Total Factorized matrix : 58.191 KBytes (Single precision) Total Solver Memory : 142.676 KBytes Fields | relative var. | rhs reduc. | rhs. | TEMPERATURE CP | 1.13895E-07 OK | 8.38151E-08 -- | 5.80051E-02 .. | Convergence assumed : Rel. var. LT 0.1000000E-02 Output Controller running with 1 background threads
Computation time and elapsed time are reported at the end. You should check this section to confirm that the solver has converged before you begin to postprocess the results.
************************* * * * STATISTICS * * * ************************* Memory information : Global usage before end PID : 14752 Max Virtual Memory : 395 Mbytes Time information : CPU time : 2.4 sec. Elapsed time : 2.0 sec. Parallelism information : Algo. parallelism : 1.0 Max procs : 0.0 Cpu Monitor : Preitr time: 0.000e+000 seconds (1 calls) DescrElement time: 0.000e+000 seconds (1 calls) describeAnElementLS time: 0.000e+000 seconds (176 calls) createConnectivityBlocksLS time: 0.000e+000 seconds (1 calls) Itrslv time: 5.150e-001 seconds (2 calls) MatrixConstruction time: 1.600e-002 seconds (2 calls) LocalMatrices time: 1.600e-002 seconds (352 calls) ItrslvSolve time: 4.830e-001 seconds (2 calls) SolveGlobalAssembly time: 0.000e+000 seconds (2 calls) DLRU time: 0.000e+000 seconds (2 calls) Optimization time: 0.000e+000 seconds (2 calls) Permutation time: 0.000e+000 seconds (1 calls) Build elimination order time: 0.000e+000 seconds (1 calls) Symmetrisation time: 0.000e+000 seconds (1 calls) Metis time: 0.000e+000 seconds (1 calls) Delaying time: 0.000e+000 seconds (1 calls) Factorize time: 4.830e-001 seconds (2 calls) Symbolic pass time: 0.000e+000 seconds (544 calls) Optimize active matrix ordering time: 0.000e+000 seconds (4 calls) Merge matrix to reach AM size time: 0.000e+000 seconds (2 calls) ActiveMatrixAllocate time: 0.000e+000 seconds (24 calls) NumericPass time: 1.500e-002 seconds (24 calls) activeMatrixInitialize time: 0.000e+000 seconds (24 calls) activeMatrixAssemble time: 0.000e+000 seconds (24 calls) FactoOnCPU time: 1.500e-002 seconds (24 calls) evaluateRPGF time: 0.000e+000 seconds (32 calls) evacuatePivotUpper2 time: 0.000e+000 seconds (32 calls) BUFFER_CopyWrite time: 0.000e+000 seconds (2 calls) BackSub time: 0.000e+000 seconds (2 calls) BUFFER_CopyRead time: 0.000e+000 seconds (2 calls) ItrslvEnd time: 0.000e+000 seconds (2 calls) generate outputs time: 1.090e-001 seconds (2 calls) Stop. Normal end of Polyflow ******************************* * Summary of the simulation * ******************************* The computation succeeded.