Output mismatch (see stdout for details) + dynamicTearing3 ... equation mismatch [time: 13] ==== Log /tmp/omc-rtest-omtmpuser/simulation/modelica/tearing/dynamicTearing3.mos_temp9939/log-dynamicTearing3.mos true "" true "" true "" true "" true "" ================================================================================ Calling Tearing for initialization! ================================================================================ Handle strong component with index: 1 To disable tearing of this component use '--noTearingForComponent=1'. Tearing of NONLINEAR component Use Flag '-d=tearingdumpV' and '-d=iterationVars' for more details Tearing type: heuristic Tearing strictness: strict ###BEGIN print Strong Component##################### (Function:CellierTearing) unknown partition ======================================== Variables (4) ======================================== 1: z:VARIABLE() type: Real 2: y:VARIABLE() type: Real 3: x:VARIABLE() type: Real 4: a:VARIABLE() type: Real Equations (4, 4) ======================================== 1/1 (1): algorithm a := $START.a; a := 2.0 * x; [dynamic |0|0|0|0|] 2/2 (1): g * a * x + time - y ^ 2.0 = 0.0 [dynamic |0|0|0|0|] 3/3 (1): g * a + x * z - y = 0.0 [dynamic |0|0|0|0|] 4/4 (1): a + 2.0 * y - k * z = 0.0 [dynamic |0|0|0|0|] Adjacency Matrix (row: equation) ======================================== number of rows: 4 1: 4 3 2: 4 3 2 3: 4 3 2 1 4: 4 2 1 Transposed Adjacency Matrix (row: variable) ======================================== number of rows: 4 1: 4 3 2: 4 3 2 3: 3 2 1 4: 4 3 2 1 no matching ###END print Strong Component####################### (Function:CellierTearing) Determine STRICT TEARING SET ******************************************************************************** AdjacencyMatrixEnhanced: Adjacency Matrix Enhanced (row == equation) ==================================== number of rows: 4 1:(3,unsolvable) (4,solved) 2:(4,variable(false)) (3,variable(false)) (2,nonlinear) 3:(4,param(false)) (3,variable(true)) (1,variable(true)) (2,constone) 4:(4,constone) (2,const(true)) (1,param(true)) AdjacencyMatrixTransposedEnhanced: Transpose Adjacency Matrix Enhanced (row == var) ===================================== number of rows: 4 1:(4,param(true)) (3,variable(true)) 2:(4,const(true)) (3,constone) (2,nonlinear) 3:(3,variable(true)) (2,variable(false)) (1,unsolvable) 4:(4,constone) (3,param(false)) (2,variable(false)) (1,solved) eqLinPoints: 100,150,62,17 Forced selection of Tearing Variables: ======================================== Unsolvables as tVars: 3 Variables with annotation attribute 'always' as tVars: Matching ======================================== 4 variables and equations var 1 is solved in eqn 8 var 2 is solved in eqn 3 var 3 is solved in eqn 8 var 4 is solved in eqn 1 order: 1,3 ======================================== **************************************** * TEARING RESULTS - STRICT SET: * (Local Indexes) * * No of equations in strong component: 4 * No of tVars: 2 * * tVars: 3,1 * * resEq: 4,2 * * innerEquations ({eqn,vars}): * {1:4}, {3:2} * **************************************** Note: ===== No dynamic Tearing for this strong component. Check if - flag 'dynamicTearing' is set proper - strong component does not contain statesets - system belongs to simulation - SimCode target is 'C' ================================================================================ Calling Tearing for simulation! ================================================================================ Handle strong component with index: 2 To disable tearing of this component use '--noTearingForComponent=2'. Tearing of NONLINEAR component Use Flag '-d=tearingdumpV' and '-d=iterationVars' for more details Tearing type: heuristic Tearing strictness: strict ###BEGIN print Strong Component##################### (Function:CellierTearing) unknown partition ======================================== Variables (4) ======================================== 1: y:VARIABLE() type: Real 2: z:VARIABLE() type: Real 3: a:VARIABLE() type: Real 4: x:VARIABLE() type: Real Equations (4, 4) ======================================== 1/1 (1): g * a * x + time - y ^ 2.0 = 0.0 [dynamic |0|0|0|0|] 2/2 (1): algorithm a := $START.a; a := 2.0 * x; [dynamic |0|0|0|0|] 3/3 (1): g * a + x * z - y = 0.0 [dynamic |0|0|0|0|] 4/4 (1): a + 2.0 * y - k * z = 0.0 [dynamic |0|0|0|0|] Adjacency Matrix (row: equation) ======================================== number of rows: 4 1: 4 3 1 2: 4 3 3: 4 3 2 1 4: 3 2 1 Transposed Adjacency Matrix (row: variable) ======================================== number of rows: 4 1: 4 3 1 2: 4 3 3: 4 3 2 1 4: 3 2 1 no matching ###END print Strong Component####################### (Function:CellierTearing) Determine STRICT TEARING SET ******************************************************************************** AdjacencyMatrixEnhanced: Adjacency Matrix Enhanced (row == equation) ==================================== number of rows: 4 1:(3,variable(false)) (4,variable(false)) (1,nonlinear) 2:(4,unsolvable) (3,solved) 3:(3,param(false)) (4,variable(true)) (2,variable(true)) (1,constone) 4:(3,constone) (1,const(true)) (2,param(true)) AdjacencyMatrixTransposedEnhanced: Transpose Adjacency Matrix Enhanced (row == var) ===================================== number of rows: 4 1:(4,const(true)) (3,constone) (1,nonlinear) 2:(4,param(true)) (3,variable(true)) 3:(4,constone) (3,param(false)) (2,solved) (1,variable(false)) 4:(3,variable(true)) (2,unsolvable) (1,variable(false)) eqLinPoints: 150,100,62,17 Forced selection of Tearing Variables: ======================================== Unsolvables as tVars: 4 Variables with annotation attribute 'always' as tVars: Matching ======================================== 4 variables and equations var 1 is solved in eqn 3 var 2 is solved in eqn 8 var 3 is solved in eqn 2 var 4 is solved in eqn 8 order: 2,3 ======================================== **************************************** * TEARING RESULTS - STRICT SET: * (Local Indexes) * * No of equations in strong component: 4 * No of tVars: 2 * * tVars: 4,2 * * resEq: 4,1 * * innerEquations ({eqn,vars}): * {2:3}, {3:1} * **************************************** Determine CASUAL TEARING SET ******************************************************************************** AdjacencyMatrixEnhanced: Adjacency Matrix Enhanced (row == equation) ==================================== number of rows: 4 1:(3,variable(false),abs(g * x) > 1e-12 (local)) (4,variable(false),abs(g * a) > 1e-12 (local)) (1,solvable,g * a * x + time >= 0.0 (local)) 2:(4,unsolvable) (3,solved) 3:(3,param(false),abs(g) > 1e-12 (global)) (4,solvable,abs(z) > 1e-12 (local)) (2,solvable,abs(x) > 1e-12 (local)) (1,solvable) 4:(3,solvable) (1,solvable) (2,solvable,abs(k) > 1e-12 (global)) AdjacencyMatrixTransposedEnhanced: Transpose Adjacency Matrix Enhanced (row == var) ===================================== number of rows: 4 1:(4,solvable) (3,solvable) (1,solvable,g * a * x + time >= 0.0 (local)) 2:(4,solvable,abs(k) > 1e-12 (global)) (3,solvable,abs(x) > 1e-12 (local)) 3:(4,solvable) (3,param(false),abs(g) > 1e-12 (global)) (2,solved) (1,variable(false),abs(g * x) > 1e-12 (local)) 4:(3,solvable,abs(z) > 1e-12 (local)) (2,unsolvable) (1,variable(false),abs(g * a) > 1e-12 (local)) eqLinPoints: 150,100,62,17 Matching ======================================== 4 variables and equations var 1 is solved in eqn 1 var 2 is solved in eqn 3 var 3 is solved in eqn 2 var 4 is solved in eqn 8 order: 2,1,3 ======================================== **************************************** * TEARING RESULTS - CASUAL SET: * (Local Indexes) * * No of equations in strong component: 4 * No of tVars: 1 * * tVars: 4 * * resEq: 4 * * innerEquations ({eqn,vars}): * {2:3}, {1:1}, {3:2} * **************************************** Note: ===== Nonlinear dynamic tearing for this strong component in model: dynamicTearing3 Single Equation with constraint: g * a * x + time - y ^ 2.0 = 0.0 Constraints: g * a * x + time >= 0.0 (local) Single Equation with constraint: g * a + x * z - y = 0.0 Constraints: abs(x) > 1e-12 (local) record SimulationResult resultFile = "dynamicTearing3_res.mat", simulationOptions = "startTime = 0.0, stopTime = 2.0, numberOfIntervals = 500, tolerance = 1e-6, method = 'dassl', fileNamePrefix = 'dynamicTearing3', options = '', outputFormat = 'mat', variableFilter = '.*', cflags = '', simflags = '-lv=LOG_DT_CONS'", messages = "LOG_DT_CONS | info | The following local constraint is violated: | | | | abs(x) > 1e-12 LOG_SUCCESS | info | The initialization finished successfully without homotopy method. LOG_DT_CONS | info | The following local constraint is violated: | | | | abs(x) > 1e-12 LOG_SUCCESS | info | The simulation finished successfully. " end SimulationResult; "" Equation mismatch: diff says: --- /tmp/omc-rtest-omtmpuser/simulation/modelica/tearing/dynamicTearing3.mos_temp9939/equations-expected2026-08-27 09:20:11.103025790 +0000 +++ /tmp/omc-rtest-omtmpuser/simulation/modelica/tearing/dynamicTearing3.mos_temp9939/equations-got2026-08-27 09:20:24.603287450 +0000 @@ -348,10 +348,9 @@ messages = "LOG_DT_CONS | info | The following local constraint is violated: | | | | abs(x) > 1e-12 LOG_SUCCESS | info | The initialization finished successfully without homotopy method. LOG_DT_CONS | info | The following local constraint is violated: | | | | abs(x) > 1e-12 -LOG_NLS | error | residualFunc10: Iteration variable `z` is inf or nan. LOG_SUCCESS | info | The simulation finished successfully. " end SimulationResult; "" Equation mismatch: omc-diff says: ----Failed 'N' 'S' Line 353: Text differs: expected: LOG_NLS | error | residualFunc got: LOG_SUCCESS | info | The simulation finished successfully. == 1 out of 1 tests failed [simulation/modelica/tearing/dynamicTearing3.mos_temp9939, time: 13] Output mismatch (see stdout for details) + noNls ... equation mismatch [time: 3] ==== Log /tmp/omc-rtest-omtmpuser/simulation/modelica/others/TestExpressionSolve.mos_temp8276/log-TestExpressionSolve.mos true "" true "" record SimulationResult resultFile = "noNls_res.mat", simulationOptions = "startTime = 0.0, stopTime = 1.0, numberOfIntervals = 500, tolerance = 1e-6, method = 'dassl', fileNamePrefix = 'noNls', options = '', outputFormat = 'mat', variableFilter = '.*', cflags = '', simflags = '-lv LOG_NLS -s euler'", messages = "LOG_NLS | info | initialize non-linear system solvers | | | | | 0 non-linear systems LOG_NLS | info | update static data of non-linear system solvers LOG_SUCCESS | info | The initialization finished successfully without homotopy method. LOG_SUCCESS | info | The simulation finished successfully. LOG_NLS | info | free non-linear system solvers " end SimulationResult; "[<interactive>:253:3-253:71:writable] Warning: In relation m17.d == 0.0, == on Real operands is deprecated in non-function contexts. " 0.0 3.826838845664251e-11 1.6094379124341003 0.0 0.0 {0.2, 0.33802562076900416} {-5.0, -5.5} 0.0 -2.9973031350774133 0.0 0.0 -0.0 0.5 1.0 -1.0 -1.0 1.0 2.7182818284590455 -2.7182818284590455 -1.0 1.0 0.0 0.0 1.0 -2.0 1.0 -2.0 1.0 -2.0 1.0 -2.0 1.3722813232690143 -4.372281323269014 0.0 1.0 -3.23606797749979 1.2360679774997896 1.0 4.090638938524548e-11 1.7917594692280543 4.2918173222568483e-11 0.0 1.843104573864454 -3.8998952494026864 0.0 0.6931471805599453 -0.0 0.510952329395356 1.4142135623730951 -1.4142135623730951 -2.0 2.0 4.1132503787829275 -4.1132503787829275 -1.189207115002721 1.189207115002721 {0.0, 1.4964518942143568} {0.0, 0.226706998195829} {1.0, 1.0, 1.0, 1.0, 0.999999999992914} {-4e-12, -4.00000000050161e-12, -4.000000000557344e-12, -4.000000055772651e-12, -1.0064584514957412e-11} -8.129271712485572e-18 -6.857203751283411e-16 0.7641190432599388 -0.9628851536063515 0.7641190432599388 -0.9628851536063515 0.7641190432599388 -0.9628851536063515 0.7641190432599388 -0.9628851536063515 0.9258043882484928 0.9258043882484928 2.008213851751985e-26 1.272019649514069 7.362078131750792 0.0 1.773637767940148 1.773637767940148 0.9830028645057536 0.9830028645057536 {1.0, 5.384990802705856, 10.121998987303886, 33.92313074824012, 53.50763733357881, 60.36375238576186, 67.77039555592795} Equation mismatch: diff says: --- /tmp/omc-rtest-omtmpuser/simulation/modelica/others/TestExpressionSolve.mos_temp8276/equations-expected2026-08-27 09:20:55.225880885 +0000 +++ /tmp/omc-rtest-omtmpuser/simulation/modelica/others/TestExpressionSolve.mos_temp8276/equations-got2026-08-27 09:20:58.163937816 +0000 @@ -18,11 +18,11 @@ 0.0 3.826838845664251e-11 1.6094379124341003 0.0 0.0 -{0.2, 0.3380256207690041} +{0.2, 0.33802562076900416} {-5.0, -5.5} 0.0 -2.9973031350774133 0.0 0.0 @@ -30,12 +30,12 @@ 0.5 1.0 -1.0 -1.0 1.0 -2.718281828459045 --2.718281828459045 +2.7182818284590455 +-2.7182818284590455 -1.0 1.0 0.0 0.0 1.0 @@ -52,47 +52,47 @@ 1.0 -3.23606797749979 1.2360679774997896 1.0 4.090638938524548e-11 -1.791759469228055 -4.2918194287836716e-11 -4.205916067935033e-15 -1.842452954506589 +1.7917594692280543 +4.2918173222568483e-11 +0.0 +1.843104573864454 -3.8998952494026864 0.0 0.6931471805599453 -0.0 -0.5191263401422759 +0.510952329395356 1.4142135623730951 -1.4142135623730951 -2.0 2.0 4.1132503787829275 -4.1132503787829275 -1.189207115002721 1.189207115002721 -{0.0, 1.4964518942143572} -{0.0, 0.22670699819582904} -{1.0, 1.0, 1.0, 1.0, 0.9999999999929154} -{-4e-12, -4.000000000498512e-12, -4.000000000553902e-12, -4.000000055772651e-12, -1.0064584514957463e-11} --8.82488757622087e-18 --4.4376736558415366e-16 +{0.0, 1.4964518942143568} +{0.0, 0.226706998195829} +{1.0, 1.0, 1.0, 1.0, 0.999999999992914} +{-4e-12, -4.00000000050161e-12, -4.000000000557344e-12, -4.000000055772651e-12, -1.0064584514957412e-11} +-8.129271712485572e-18 +-6.857203751283411e-16 0.7641190432599388 --0.9628851536063517 +-0.9628851536063515 0.7641190432599388 --0.9628851536063517 +-0.9628851536063515 0.7641190432599388 --0.9628851536063517 +-0.9628851536063515 0.7641190432599388 --0.9628851536063517 +-0.9628851536063515 0.9258043882484928 0.9258043882484928 -2.0082139026858088e-26 +2.008213851751985e-26 1.272019649514069 -7.362073675704043 +7.362078131750792 0.0 1.773637767940148 1.773637767940148 -0.9830028645057538 -0.9830028645057538 -{1.0, 5.384591877716107, 10.17948798772769, 33.92910009248656, 53.5179963659824, 60.50794064130504, 67.80907699458555} +0.9830028645057536 +0.9830028645057536 +{1.0, 5.384990802705856, 10.121998987303886, 33.92313074824012, 53.50763733357881, 60.36375238576186, 67.77039555592795} Equation mismatch: omc-diff says: Line 65: Real 0.5191263401422759 != 0.510952329395356 eps: 0.005000, actual diff: 0.008174 == 1 out of 1 tests failed [simulation/modelica/others/TestExpressionSolve.mos_temp8276, time: 3] Output mismatch (see stdout for details) + testAssert ... equation mismatch [time: 3] ==== Log /tmp/omc-rtest-omtmpuser/openmodelica/fmi/ModelExchange/2.0/testAssert.mos_temp5852/log-testAssert.mos true "testAssertFMI.fmu" "Warning: The initial conditions are not fully specified. For more information set -d=initialization. In OMEdit Tools->Options->Simulation->Show additional information from the initialization process, in OMNotebook call setCommandLineOptions(\"-d=initialization\"). Notification: Building FMU for platform 'static' (1/1). Notification: Finished FMU for platform 'static' (1/1). " "testAssertFMI_me_FMU.mo" true "" true "" record SimulationResult resultFile = "", simulationOptions = "startTime = 0.0, stopTime = 1.0, numberOfIntervals = 500, tolerance = 1e-6, method = 'dassl', fileNamePrefix = 'testAssertFMI_me_FMU', options = '', outputFormat = 'mat', variableFilter = '.*', cflags = '', simflags = ''", messages = "Simulation execution failed for model: testAssertFMI_me_FMU LOG_SUCCESS | info | The initialization finished successfully without homotopy method. LOG_ASSERT | error | [<interactive>:7:3-7:60:writable] | | | | The following assertion has been violated at time 0.204000 | | | | ((x < 1.5)) --> \"x is too big at time = 0.204\" module = testAssertFMI, log level = ERROR: [logFmi2Call][FMU status:Error] fmi2CompletedIntegratorStep: terminated by an assertion. LOG_ASSERT | debug | fmi2CompletedIntegratorStep failed with status : Error LOG_STDOUT | warning | Integrator attempt to handle a problem with a called assert. LOG_ASSERT | error | [<interactive>:7:3-7:60:writable] | | | | The following assertion has been violated at time 0.202853 | | | | ((x < 1.5)) --> \"x is too big at time = 0.202853\" module = testAssertFMI, log level = ERROR: [logFmi2Call][FMU status:Error] fmi2CompletedIntegratorStep: terminated by an assertion. LOG_ASSERT | debug | fmi2CompletedIntegratorStep failed with status : Error LOG_STDOUT | info | model terminate | Simulation terminated by an assert at time: 0.202853 " end SimulationResult; "" Equation mismatch: diff says: --- /tmp/omc-rtest-omtmpuser/openmodelica/fmi/ModelExchange/2.0/testAssert.mos_temp5852/equations-expected2026-08-27 09:25:59.932780393 +0000 +++ /tmp/omc-rtest-omtmpuser/openmodelica/fmi/ModelExchange/2.0/testAssert.mos_temp5852/equations-got2026-08-27 09:26:02.032821024 +0000 @@ -17,25 +17,15 @@ LOG_ASSERT | error | [<interactive>:7:3-7:60:writable] | | | | The following assertion has been violated at time 0.204000 | | | | ((x < 1.5)) --> \"x is too big at time = 0.204\" module = testAssertFMI, log level = ERROR: [logFmi2Call][FMU status:Error] fmi2CompletedIntegratorStep: terminated by an assertion. LOG_ASSERT | debug | fmi2CompletedIntegratorStep failed with status : Error -LOG_ASSERT | error | [<interactive>:7:3-7:60:writable] -| | | | The following assertion has been violated at time 0.204000 -| | | | ((x < 1.5)) --> \"x is too big at time = 0.204\" -module = testAssertFMI, log level = ERROR: [logFmi2Call][FMU status:Error] fmi2CompletedIntegratorStep: terminated by an assertion. -LOG_ASSERT | debug | fmi2CompletedIntegratorStep failed with status : Error LOG_STDOUT | warning | Integrator attempt to handle a problem with a called assert. LOG_ASSERT | error | [<interactive>:7:3-7:60:writable] | | | | The following assertion has been violated at time 0.202853 | | | | ((x < 1.5)) --> \"x is too big at time = 0.202853\" module = testAssertFMI, log level = ERROR: [logFmi2Call][FMU status:Error] fmi2CompletedIntegratorStep: terminated by an assertion. LOG_ASSERT | debug | fmi2CompletedIntegratorStep failed with status : Error -LOG_ASSERT | error | [<interactive>:7:3-7:60:writable] -| | | | The following assertion has been violated at time 0.202853 -| | | | ((x < 1.5)) --> \"x is too big at time = 0.202853\" -module = testAssertFMI, log level = ERROR: [logFmi2Call][FMU status:Error] fmi2CompletedIntegratorStep: terminated by an assertion. -LOG_ASSERT | debug | fmi2CompletedIntegratorStep failed with status : Error LOG_STDOUT | info | model terminate | Simulation terminated by an assert at time: 0.202853 " end SimulationResult; "" Equation mismatch: omc-diff says: --Failed 'A' 'S' Line 22: Text differs: expected: LOG_ASSERT | error | [<interactive>: got: LOG_STDOUT | warning | Integrator attempt to handle a problem with a called assert. == 1 out of 1 tests failed [openmodelica/fmi/ModelExchange/2.0/testAssert.mos_temp5852, time: 3] Output mismatch (see stdout for details) + testDumpSparseSVD.mos ... equation mismatch [time: 0] ==== Log /tmp/omc-rtest-omtmpuser/openmodelica/cruntime/debugDumps/testDumpSparseSVD.mos_temp1998/log-testDumpSparseSVD.mos true "" record SimulationResult resultFile = "", simulationOptions = "startTime = 0.0, stopTime = 0.0, numberOfIntervals = 500, tolerance = 1e-6, method = 'dassl', fileNamePrefix = 'testDumpSVD', options = '', outputFormat = 'mat', variableFilter = '.*', cflags = '', simflags = '-lv=LOG_NLS_SVD -svdCount=1 -svdSigma=1e-8 -nls=experimental-kinsol'", messages = "Simulation execution failed for model: testDumpSVD LOG_NLS_SVD | info | experimental-kinsol: sparse SVD analysis (scaled = true, Caller: experimental-kinsol: Kinsol entry point). | | | | | Matrix Info | | | | | | NLS eq index = 8 | | | | | | Columns = 2 | | | | | | Rows = 2 | | | | | | NNZ = 4 | | | | | | Curr Time = 0.00000e+00 | | | | | Matrix condition | | | | | | Cond(M) = 1.22304384e+01 | | | | | | Matrix is well conditioned: Cond(M) = 1.22304384e+01 < 1e4 | | | | | Smallest Singular values | | | | | | sigma_1 = 1.21052260e-01, rnorm_1 = 4.21712330e-16 | | | | | Largest Singular values | | | | | | sigma_1 = 1.48052221e+00, rnorm_1 = 3.09185959e-16 | | | | | Smallest right singular vectors (variable space) | | | | | | Found 1 singular vectors. | | | | | | V[:,2] (singular value 1.21052260e-01) | | | | | | | V[1][2] = -9.54904116e-01 for NLS Var: 1 with Name: x | | | | | | | V[2][2] = -2.96914347e-01 for NLS Var: 2 with Name: z | | | | | Smallest left singular vectors (function space) | | | | | | Found 1 singular vectors. | | | | | | U[:,2] (singular value 1.21052260e-01) | | | | | | | U[2][2] = +7.24849454e-01 for NLS Eqn: 2 with transformational debugger Idx: 3 | | | | | | | U[1][2] = +6.88907301e-01 for NLS Eqn: 1 with transformational debugger Idx: 4 LOG_NLS_SVD | info | experimental-kinsol: sparse SVD analysis (scaled = true, Caller: experimental-kinsol: Kinsol entry point). | | | | | Matrix Info | | | | | | NLS eq index = 8 | | | | | | Columns = 2 | | | | | | Rows = 2 | | | | | | NNZ = 4 | | | | | | Curr Time = 0.00000e+00 | | | | | Matrix condition | | | | | | Cond(M) = inf | | warning | | | Matrix is very ill-conditioned: 1e12 < Cond(M) = inf | | info | | Smallest Singular values | | | | | | sigma_1 = 0.00000000e+00, rnorm_1 = 1.41421356e+00 | | | | | Largest Singular values | | | | | | sigma_1 = 1.41421356e+00, rnorm_1 = 3.27565568e-16 | | | | | Smallest right singular vectors (variable space) | | | | | | Found 1 singular vectors. | | | | | | V[:,2] (singular value 0.00000000e+00) | | | | | | | V[2][2] = -1.00000000e+00 for NLS Var: 2 with Name: z | | | | | | | V[1][2] = -4.52668442e-09 for NLS Var: 1 with Name: x | | | | | Smallest left singular vectors (function space) | | | | | | Found 1 singular vectors. | | | | | | U[:,2] (singular value 0.00000000e+00) | | | | | | | U[2][2] = -7.07106801e-01 for NLS Eqn: 2 with transformational debugger Idx: 3 | | | | | | | U[1][2] = -7.07106761e-01 for NLS Eqn: 1 with transformational debugger Idx: 4 LOG_NLS_SVD | info | experimental-kinsol: sparse SVD analysis (scaled = true, Caller: experimental-kinsol: Kinsol entry point). | | | | | Matrix Info | | | | | | NLS eq index = 8 | | | | | | Columns = 2 | | | | | | Rows = 2 | | | | | | NNZ = 4 | | | | | | Curr Time = 0.00000e+00 | | | | | Matrix condition | | | | | | Cond(M) = inf | | warning | | | Matrix is very ill-conditioned: 1e12 < Cond(M) = inf | | info | | Smallest Singular values | | | | | | sigma_1 = 0.00000000e+00, rnorm_1 = 1.41421356e+00 | | | | | Largest Singular values | | | | | | sigma_1 = 1.41421356e+00, rnorm_1 = 4.18017798e-16 | | | | | Smallest right singular vectors (variable space) | | | | | | Found 1 singular vectors. | | | | | | V[:,2] (singular value 0.00000000e+00) | | | | | | | V[2][2] = -1.00000000e+00 for NLS Var: 2 with Name: z | | | | | | | V[1][2] = +1.20713268e-08 for NLS Var: 1 with Name: x | | | | | Smallest left singular vectors (function space) | | | | | | Found 1 singular vectors. | | | | | | U[:,2] (singular value 0.00000000e+00) | | | | | | | U[1][2] = +7.07106809e-01 for NLS Eqn: 1 with transformational debugger Idx: 4 | | | | | | | U[2][2] = +7.07106753e-01 for NLS Eqn: 2 with transformational debugger Idx: 3 LOG_NLS_SVD | info | experimental-kinsol: sparse SVD analysis (scaled = true, Caller: experimental-kinsol: Kinsol entry point). | | | | | Matrix Info | | | | | | NLS eq index = 8 | | | | | | Columns = 2 | | | | | | Rows = 2 | | | | | | NNZ = 4 | | | | | | Curr Time = 0.00000e+00 | | | | | Matrix condition | | | | | | Cond(M) = inf | | warning | | | Matrix is very ill-conditioned: 1e12 < Cond(M) = inf | | info | | Smallest Singular values | | | | | | sigma_1 = 0.00000000e+00, rnorm_1 = 1.41421356e+00 | | | | | Largest Singular values | | | | | | sigma_1 = 1.41421356e+00, rnorm_1 = 3.18705502e-16 | | | | | Smallest right singular vectors (variable space) | | | | | | Found 1 singular vectors. | | | | | | V[:,2] (singular value 0.00000000e+00) | | | | | | | V[2][2] = -1.00000000e+00 for NLS Var: 2 with Name: z | | | | | | | V[1][2] = +1.91750837e-10 for NLS Var: 1 with Name: x | | | | | Smallest left singular vectors (function space) | | | | | | Found 1 singular vectors. | | | | | | U[:,2] (singular value 0.00000000e+00) | | | | | | | U[2][2] = +7.07107270e-01 for NLS Eqn: 2 with transformational debugger Idx: 3 | | | | | | | U[1][2] = +7.07106292e-01 for NLS Eqn: 1 with transformational debugger Idx: 4 LOG_NLS_SVD | info | experimental-kinsol: sparse SVD analysis (scaled = true, Caller: experimental-kinsol: Kinsol entry point). | | | | | Matrix Info | | | | | | NLS eq index = 8 | | | | | | Columns = 2 | | | | | | Rows = 2 | | | | | | NNZ = 4 | | | | | | Curr Time = 0.00000e+00 | | | | | Matrix condition | | | | | | Cond(M) = 8.42201884e+01 | | | | | | Matrix is well conditioned: Cond(M) = 8.42201884e+01 < 1e4 | | | | | Smallest Singular values | | | | | | sigma_1 = 1.68059462e-02, rnorm_1 = 1.68562049e-14 | | | | | Largest Singular values | | | | | | sigma_1 = 1.41539995e+00, rnorm_1 = 3.43169838e-16 | | | | | Smallest right singular vectors (variable space) | | | | | | Found 1 singular vectors. | | | | | | V[:,2] (singular value 1.68059462e-02) | | | | | | | V[1][2] = +9.99161679e-01 for NLS Var: 1 with Name: x | | | | | | | V[2][2] = +4.09382359e-02 for NLS Var: 2 with Name: z | | | | | Smallest left singular vectors (function space) | | | | | | Found 1 singular vectors. | | | | | | U[:,2] (singular value 1.68059462e-02) | | | | | | | U[2][2] = -7.07450700e-01 for NLS Eqn: 2 with transformational debugger Idx: 3 | | | | | | | U[1][2] = -7.06762695e-01 for NLS Eqn: 1 with transformational debugger Idx: 4 LOG_NLS_SVD | info | experimental-kinsol: sparse SVD analysis (scaled = true, Caller: experimental-kinsol: Kinsol entry point). | | | | | Matrix Info | | | | | | NLS eq index = 16 | | | | | | Columns = 2 | | | | | | Rows = 2 | | | | | | NNZ = 4 | | | | | | Curr Time = 0.00000e+00 | | | | | Matrix condition | | | | | | Cond(M) = 2.29221972e+01 | | | | | | Matrix is well conditioned: Cond(M) = 2.29221972e+01 < 1e4 | | | | | Smallest Singular values | | | | | | sigma_1 = 6.24233663e-02, rnorm_1 = 3.17080741e-15 | | | | | Largest Singular values | | | | | | sigma_1 = 1.43088071e+00, rnorm_1 = 3.65992182e-16 | | | | | Smallest right singular vectors (variable space) | | | | | | Found 1 singular vectors. | | | | | | V[:,2] (singular value 6.24233663e-02) | | | | | | | V[2][2] = -9.88329483e-01 for NLS Var: 2 with Name: z | | | | | | | V[1][2] = -1.52331324e-01 for NLS Var: 1 with Name: x | | | | | Smallest left singular vectors (function space) | | | | | | Found 1 singular vectors. | | | | | | U[:,2] (singular value 6.24233663e-02) | | | | | | | U[1][2] = -7.11845314e-01 for NLS Eqn: 1 with transformational debugger Idx: 12 | | | | | | | U[2][2] = -7.02336280e-01 for NLS Eqn: 2 with transformational debugger Idx: 11 LOG_NLS_SVD | info | experimental-kinsol: sparse SVD analysis (scaled = true, Caller: experimental-kinsol: Kinsol entry point). | | | | | Matrix Info | | | | | | NLS eq index = 16 | | | | | | Columns = 2 | | | | | | Rows = 2 | | | | | | NNZ = 4 | | | | | | Curr Time = 0.00000e+00 | | | | | Matrix condition | | | | | | Cond(M) = 1.09588316e+08 | | warning | | | Matrix is fairly ill-conditioned: 1e8 < Cond(M) = 1.09588316e+08 < 1e12 | | info | | Smallest Singular values | | | | | | sigma_1 = 1.29047841e-08, rnorm_1 = 1.32425130e-08 | | | | | Largest Singular values | | | | | | sigma_1 = 1.41421356e+00, rnorm_1 = 3.23284613e-16 | | | | | Smallest right singular vectors (variable space) | | | | | | Found 1 singular vectors. | | | | | | V[:,2] (singular value 1.29047841e-08) | | | | | | | V[2][2] = -1.00000000e+00 for NLS Var: 2 with Name: z | | | | | | | V[1][2] = +1.47384472e-08 for NLS Var: 1 with Name: x | | | | | Smallest left singular vectors (function space) | | | | | | Found 1 singular vectors. | | | | | | U[:,2] (singular value 1.29047841e-08) | | | | | | | U[1][2] = +3.31574498e-01 for NLS Eqn: 1 with transformational debugger Idx: 12 | | | | | | | U[2][2] = +3.31574490e-01 for NLS Eqn: 2 with transformational debugger Idx: 11 LOG_NLS_SVD | info | experimental-kinsol: sparse SVD analysis (scaled = true, Caller: experimental-kinsol: Kinsol entry point). | | | | | Matrix Info | | | | | | NLS eq index = 16 | | | | | | Columns = 2 | | | | | | Rows = 2 | | | | | | NNZ = 4 | | | | | | Curr Time = 0.00000e+00 | | | | | Matrix condition | | | | | | Cond(M) = 9.49062656e+07 | | warning | | | Matrix is moderately ill-conditioned: 1e4 < Cond(M) = 9.49062656e+07 < 1e8 | | info | | Smallest Singular values | | | | | | sigma_1 = 1.49011612e-08, rnorm_1 = 7.67813536e-09 | | | | | Largest Singular values | | | | | | sigma_1 = 1.41421356e+00, rnorm_1 = 3.48758088e-17 | | | | | Smallest right singular vectors (variable space) | | | | | | Found 1 singular vectors. | | | | | | V[:,2] (singular value 1.49011612e-08) | | | | | | | V[2][2] = -1.00000000e+00 for NLS Var: 2 with Name: z | | | | | | | V[1][2] = -3.39585509e-08 for NLS Var: 1 with Name: x | | | | | Smallest left singular vectors (function space) | | | | | | Found 1 singular vectors. | | | | | | U[:,2] (singular value 1.49011612e-08) | | | | | | | U[1][2] = -6.61620829e-01 for NLS Eqn: 1 with transformational debugger Idx: 12 | | | | | | | U[2][2] = -6.61620819e-01 for NLS Eqn: 2 with transformational debugger Idx: 11 LOG_NLS_SVD | info | experimental-kinsol: sparse SVD analysis (scaled = true, Caller: experimental-kinsol: Kinsol entry point). | | | | | Matrix Info | | | | | | NLS eq index = 16 | | | | | | Columns = 2 | | | | | | Rows = 2 | | | | | | NNZ = 4 | | | | | | Curr Time = 0.00000e+00 | | | | | Matrix condition | | | | | | Cond(M) = 1.89812531e+08 | | warning | | | Matrix is fairly ill-conditioned: 1e8 < Cond(M) = 1.89812531e+08 < 1e12 | | info | | Smallest Singular values | | | | | | sigma_1 = 7.45058060e-09, rnorm_1 = 7.42990938e-09 | | | | | Largest Singular values | | | | | | sigma_1 = 1.41421356e+00, rnorm_1 = 3.77748532e-16 | | | | | Smallest right singular vectors (variable space) | | | | | | Found 1 singular vectors. | | | | | | V[:,2] (singular value 7.45058060e-09) | | | | | | | V[2][2] = -1.00000000e+00 for NLS Var: 2 with Name: z | | | | | | | V[1][2] = -9.55834856e-10 for NLS Var: 1 with Name: x | | | | | Smallest left singular vectors (function space) | | | | | | Found 1 singular vectors. | | | | | | U[:,2] (singular value 7.45058060e-09) | | | | | | | U[1][2] = -3.72454290e-02 for NLS Eqn: 1 with transformational debugger Idx: 12 | | | | | | | U[2][2] = -3.72454040e-02 for NLS Eqn: 2 with transformational debugger Idx: 11 LOG_NLS_SVD | info | experimental-kinsol: sparse SVD analysis (scaled = true, Caller: experimental-kinsol: Kinsol entry point). | | | | | Matrix Info | | | | | | NLS eq index = 16 | | | | | | Columns = 2 | | | | | | Rows = 2 | | | | | | NNZ = 4 | | | | | | Curr Time = 0.00000e+00 | | | | | Matrix condition | | | | | | Cond(M) = 7.48758990e+00 | | | | | | Matrix is well conditioned: Cond(M) = 7.48758990e+00 < 1e4 | | | | | Smallest Singular values | | | | | | sigma_1 = 2.28909949e-01, rnorm_1 = 2.64694856e-16 | | | | | Largest Singular values | | | | | | sigma_1 = 1.71398382e+00, rnorm_1 = 3.88646500e-16 | | | | | Smallest right singular vectors (variable space) | | | | | | Found 1 singular vectors. | | | | | | V[:,2] (singular value 2.28909949e-01) | | | | | | | V[1][2] = +8.21582825e-01 for NLS Var: 1 with Name: x | | | | | | | V[2][2] = -5.70089170e-01 for NLS Var: 2 with Name: z | | | | | Smallest left singular vectors (function space) | | | | | | Found 1 singular vectors. | | | | | | U[:,2] (singular value 2.28909949e-01) | | | | | | | U[2][2] = -7.69339378e-01 for NLS Eqn: 2 with transformational debugger Idx: 11 | | | | | | | U[1][2] = -6.38840295e-01 for NLS Eqn: 1 with transformational debugger Idx: 12 LOG_ASSERT | debug | Solving non-linear system 16 failed at time=0. | | | | For more information please use -lv LOG_NLS. " end SimulationResult; "" Equation mismatch: diff says: --- /tmp/omc-rtest-omtmpuser/openmodelica/cruntime/debugDumps/testDumpSparseSVD.mos_temp1998/equations-expected2026-08-27 09:26:54.489885449 +0000 +++ /tmp/omc-rtest-omtmpuser/openmodelica/cruntime/debugDumps/testDumpSparseSVD.mos_temp1998/equations-got2026-08-27 09:26:54.772891755 +0000 @@ -39,21 +39,21 @@ | | | | | | Cond(M) = inf | | warning | | | Matrix is very ill-conditioned: 1e12 < Cond(M) = inf | | info | | Smallest Singular values | | | | | | sigma_1 = 0.00000000e+00, rnorm_1 = 1.41421356e+00 | | | | | Largest Singular values -| | | | | | sigma_1 = 1.41421356e+00, rnorm_1 = 4.87365867e-16 +| | | | | | sigma_1 = 1.41421356e+00, rnorm_1 = 3.27565568e-16 | | | | | Smallest right singular vectors (variable space) | | | | | | Found 1 singular vectors. | | | | | | V[:,2] (singular value 0.00000000e+00) | | | | | | | V[2][2] = -1.00000000e+00 for NLS Var: 2 with Name: z -| | | | | | | V[1][2] = +1.14758238e-08 for NLS Var: 1 with Name: x +| | | | | | | V[1][2] = -4.52668442e-09 for NLS Var: 1 with Name: x | | | | | Smallest left singular vectors (function space) | | | | | | Found 1 singular vectors. | | | | | | U[:,2] (singular value 0.00000000e+00) -| | | | | | | U[1][2] = +7.07106790e-01 for NLS Eqn: 1 with transformational debugger Idx: 4 -| | | | | | | U[2][2] = +7.07106772e-01 for NLS Eqn: 2 with transformational debugger Idx: 3 +| | | | | | | U[2][2] = -7.07106801e-01 for NLS Eqn: 2 with transformational debugger Idx: 3 +| | | | | | | U[1][2] = -7.07106761e-01 for NLS Eqn: 1 with transformational debugger Idx: 4 LOG_NLS_SVD | info | experimental-kinsol: sparse SVD analysis (scaled = true, Caller: experimental-kinsol: Kinsol entry point). | | | | | Matrix Info | | | | | | NLS eq index = 8 | | | | | | Columns = 2 | | | | | | Rows = 2 @@ -63,69 +63,69 @@ | | | | | | Cond(M) = inf | | warning | | | Matrix is very ill-conditioned: 1e12 < Cond(M) = inf | | info | | Smallest Singular values | | | | | | sigma_1 = 0.00000000e+00, rnorm_1 = 1.41421356e+00 | | | | | Largest Singular values -| | | | | | sigma_1 = 1.41421356e+00, rnorm_1 = 1.76642636e-16 +| | | | | | sigma_1 = 1.41421356e+00, rnorm_1 = 4.18017798e-16 | | | | | Smallest right singular vectors (variable space) | | | | | | Found 1 singular vectors. | | | | | | V[:,2] (singular value 0.00000000e+00) | | | | | | | V[2][2] = -1.00000000e+00 for NLS Var: 2 with Name: z -| | | | | | | V[1][2] = -2.88981103e-08 for NLS Var: 1 with Name: x +| | | | | | | V[1][2] = +1.20713268e-08 for NLS Var: 1 with Name: x | | | | | Smallest left singular vectors (function space) | | | | | | Found 1 singular vectors. | | | | | | U[:,2] (singular value 0.00000000e+00) -| | | | | | | U[2][2] = -7.07106787e-01 for NLS Eqn: 2 with transformational debugger Idx: 3 -| | | | | | | U[1][2] = -7.07106775e-01 for NLS Eqn: 1 with transformational debugger Idx: 4 +| | | | | | | U[1][2] = +7.07106809e-01 for NLS Eqn: 1 with transformational debugger Idx: 4 +| | | | | | | U[2][2] = +7.07106753e-01 for NLS Eqn: 2 with transformational debugger Idx: 3 LOG_NLS_SVD | info | experimental-kinsol: sparse SVD analysis (scaled = true, Caller: experimental-kinsol: Kinsol entry point). | | | | | Matrix Info | | | | | | NLS eq index = 8 | | | | | | Columns = 2 | | | | | | Rows = 2 | | | | | | NNZ = 4 | | | | | | Curr Time = 0.00000e+00 | | | | | Matrix condition -| | | | | | Cond(M) = 1.89812531e+08 -| | warning | | | Matrix is fairly ill-conditioned: 1e8 < Cond(M) = 1.89812531e+08 < 1e12 +| | | | | | Cond(M) = inf +| | warning | | | Matrix is very ill-conditioned: 1e12 < Cond(M) = inf | | info | | Smallest Singular values -| | | | | | sigma_1 = 7.45058060e-09, rnorm_1 = 7.21884708e-09 +| | | | | | sigma_1 = 0.00000000e+00, rnorm_1 = 1.41421356e+00 | | | | | Largest Singular values -| | | | | | sigma_1 = 1.41421356e+00, rnorm_1 = 5.55941663e-16 +| | | | | | sigma_1 = 1.41421356e+00, rnorm_1 = 3.18705502e-16 | | | | | Smallest right singular vectors (variable space) | | | | | | Found 1 singular vectors. -| | | | | | V[:,2] (singular value 7.45058060e-09) +| | | | | | V[:,2] (singular value 0.00000000e+00) | | | | | | | V[2][2] = -1.00000000e+00 for NLS Var: 2 with Name: z -| | | | | | | V[1][2] = +3.20032700e-09 for NLS Var: 1 with Name: x +| | | | | | | V[1][2] = +1.91750837e-10 for NLS Var: 1 with Name: x | | | | | Smallest left singular vectors (function space) | | | | | | Found 1 singular vectors. -| | | | | | U[:,2] (singular value 7.45058060e-09) -| | | | | | | U[1][2] = +1.24705148e-01 for NLS Eqn: 1 with transformational debugger Idx: 4 -| | | | | | | U[2][2] = +1.24705137e-01 for NLS Eqn: 2 with transformational debugger Idx: 3 +| | | | | | U[:,2] (singular value 0.00000000e+00) +| | | | | | | U[2][2] = +7.07107270e-01 for NLS Eqn: 2 with transformational debugger Idx: 3 +| | | | | | | U[1][2] = +7.07106292e-01 for NLS Eqn: 1 with transformational debugger Idx: 4 LOG_NLS_SVD | info | experimental-kinsol: sparse SVD analysis (scaled = true, Caller: experimental-kinsol: Kinsol entry point). | | | | | Matrix Info | | | | | | NLS eq index = 8 | | | | | | Columns = 2 | | | | | | Rows = 2 | | | | | | NNZ = 4 | | | | | | Curr Time = 0.00000e+00 | | | | | Matrix condition -| | | | | | Cond(M) = 7.48565813e+00 -| | | | | | Matrix is well conditioned: Cond(M) = 7.48565813e+00 < 1e4 +| | | | | | Cond(M) = 8.42201884e+01 +| | | | | | Matrix is well conditioned: Cond(M) = 8.42201884e+01 < 1e4 | | | | | Smallest Singular values -| | | | | | sigma_1 = 2.29023971e-01, rnorm_1 = 2.87428984e-16 +| | | | | | sigma_1 = 1.68059462e-02, rnorm_1 = 1.68562049e-14 | | | | | Largest Singular values -| | | | | | sigma_1 = 1.71439515e+00, rnorm_1 = 2.59035502e-16 +| | | | | | sigma_1 = 1.41539995e+00, rnorm_1 = 3.43169838e-16 | | | | | Smallest right singular vectors (variable space) | | | | | | Found 1 singular vectors. -| | | | | | V[:,2] (singular value 2.29023971e-01) -| | | | | | | V[1][2] = +8.21378544e-01 for NLS Var: 1 with Name: x -| | | | | | | V[2][2] = -5.70383456e-01 for NLS Var: 2 with Name: z +| | | | | | V[:,2] (singular value 1.68059462e-02) +| | | | | | | V[1][2] = +9.99161679e-01 for NLS Var: 1 with Name: x +| | | | | | | V[2][2] = +4.09382359e-02 for NLS Var: 2 with Name: z | | | | | Smallest left singular vectors (function space) | | | | | | Found 1 singular vectors. -| | | | | | U[:,2] (singular value 2.29023971e-01) -| | | | | | | U[2][2] = -7.69399440e-01 for NLS Eqn: 2 with transformational debugger Idx: 3 -| | | | | | | U[1][2] = -6.38767956e-01 for NLS Eqn: 1 with transformational debugger Idx: 4 +| | | | | | U[:,2] (singular value 1.68059462e-02) +| | | | | | | U[2][2] = -7.07450700e-01 for NLS Eqn: 2 with transformational debugger Idx: 3 +| | | | | | | U[1][2] = -7.06762695e-01 for NLS Eqn: 1 with transformational debugger Idx: 4 LOG_NLS_SVD | info | experimental-kinsol: sparse SVD analysis (scaled = true, Caller: experimental-kinsol: Kinsol entry point). | | | | | Matrix Info | | | | | | NLS eq index = 16 | | | | | | Columns = 2 | | | | | | Rows = 2 @@ -133,11 +133,11 @@ | | | | | | Curr Time = 0.00000e+00 | | | | | Matrix condition | | | | | | Cond(M) = 2.29221972e+01 | | | | | | Matrix is well conditioned: Cond(M) = 2.29221972e+01 < 1e4 | | | | | Smallest Singular values -| | | | | | sigma_1 = 6.24233663e-02, rnorm_1 = 3.79693130e-15 +| | | | | | sigma_1 = 6.24233663e-02, rnorm_1 = 3.17080741e-15 | | | | | Largest Singular values | | | | | | sigma_1 = 1.43088071e+00, rnorm_1 = 3.65992182e-16 | | | | | Smallest right singular vectors (variable space) | | | | | | Found 1 singular vectors. | | | | | | V[:,2] (singular value 6.24233663e-02) @@ -154,99 +154,98 @@ | | | | | | Columns = 2 | | | | | | Rows = 2 | | | | | | NNZ = 4 | | | | | | Curr Time = 0.00000e+00 | | | | | Matrix condition -| | | | | | Cond(M) = 1.89812531e+08 -| | warning | | | Matrix is fairly ill-conditioned: 1e8 < Cond(M) = 1.89812531e+08 < 1e12 +| | | | | | Cond(M) = 1.09588316e+08 +| | warning | | | Matrix is fairly ill-conditioned: 1e8 < Cond(M) = 1.09588316e+08 < 1e12 | | info | | Smallest Singular values -| | | | | | sigma_1 = 7.45058060e-09, rnorm_1 = 7.36394057e-10 +| | | | | | sigma_1 = 1.29047841e-08, rnorm_1 = 1.32425130e-08 | | | | | Largest Singular values -| | | | | | sigma_1 = 1.41421356e+00, rnorm_1 = 5.98346403e-16 +| | | | | | sigma_1 = 1.41421356e+00, rnorm_1 = 3.23284613e-16 | | | | | Smallest right singular vectors (variable space) | | | | | | Found 1 singular vectors. -| | | | | | V[:,2] (singular value 7.45058060e-09) +| | | | | | V[:,2] (singular value 1.29047841e-08) | | | | | | | V[2][2] = -1.00000000e+00 for NLS Var: 2 with Name: z -| | | | | | | V[1][2] = -1.72264832e-08 for NLS Var: 1 with Name: x +| | | | | | | V[1][2] = +1.47384472e-08 for NLS Var: 1 with Name: x | | | | | Smallest left singular vectors (function space) | | | | | | Found 1 singular vectors. -| | | | | | U[:,2] (singular value 7.45058060e-09) -| | | | | | | U[2][2] = -6.71253625e-01 for NLS Eqn: 2 with transformational debugger Idx: 11 -| | | | | | | U[1][2] = -6.71253614e-01 for NLS Eqn: 1 with transformational debugger Idx: 12 +| | | | | | U[:,2] (singular value 1.29047841e-08) +| | | | | | | U[1][2] = +3.31574498e-01 for NLS Eqn: 1 with transformational debugger Idx: 12 +| | | | | | | U[2][2] = +3.31574490e-01 for NLS Eqn: 2 with transformational debugger Idx: 11 LOG_NLS_SVD | info | experimental-kinsol: sparse SVD analysis (scaled = true, Caller: experimental-kinsol: Kinsol entry point). | | | | | Matrix Info | | | | | | NLS eq index = 16 | | | | | | Columns = 2 | | | | | | Rows = 2 | | | | | | NNZ = 4 | | | | | | Curr Time = 0.00000e+00 | | | | | Matrix condition -| | | | | | Cond(M) = 1.89812531e+08 -| | warning | | | Matrix is fairly ill-conditioned: 1e8 < Cond(M) = 1.89812531e+08 < 1e12 +| | | | | | Cond(M) = 9.49062656e+07 +| | warning | | | Matrix is moderately ill-conditioned: 1e4 < Cond(M) = 9.49062656e+07 < 1e8 | | info | | Smallest Singular values -| | | | | | sigma_1 = 7.45058060e-09, rnorm_1 = 3.71185194e-09 +| | | | | | sigma_1 = 1.49011612e-08, rnorm_1 = 7.67813536e-09 | | | | | Largest Singular values -| | | | | | sigma_1 = 1.41421356e+00, rnorm_1 = 3.25153519e-16 +| | | | | | sigma_1 = 1.41421356e+00, rnorm_1 = 3.48758088e-17 | | | | | Smallest right singular vectors (variable space) | | | | | | Found 1 singular vectors. -| | | | | | V[:,2] (singular value 7.45058060e-09) +| | | | | | V[:,2] (singular value 1.49011612e-08) | | | | | | | V[2][2] = -1.00000000e+00 for NLS Var: 2 with Name: z -| | | | | | | V[1][2] = -1.28546987e-08 for NLS Var: 1 with Name: x +| | | | | | | V[1][2] = -3.39585509e-08 for NLS Var: 1 with Name: x | | | | | Smallest left singular vectors (function space) | | | | | | Found 1 singular vectors. -| | | | | | U[:,2] (singular value 7.45058060e-09) -| | | | | | | U[2][2] = -5.00901027e-01 for NLS Eqn: 2 with transformational debugger Idx: 11 -| | | | | | | U[1][2] = -5.00901018e-01 for NLS Eqn: 1 with transformational debugger Idx: 12 +| | | | | | U[:,2] (singular value 1.49011612e-08) +| | | | | | | U[1][2] = -6.61620829e-01 for NLS Eqn: 1 with transformational debugger Idx: 12 +| | | | | | | U[2][2] = -6.61620819e-01 for NLS Eqn: 2 with transformational debugger Idx: 11 LOG_NLS_SVD | info | experimental-kinsol: sparse SVD analysis (scaled = true, Caller: experimental-kinsol: Kinsol entry point). | | | | | Matrix Info | | | | | | NLS eq index = 16 | | | | | | Columns = 2 | | | | | | Rows = 2 | | | | | | NNZ = 4 | | | | | | Curr Time = 0.00000e+00 | | | | | Matrix condition -| | | | | | Cond(M) = inf -| | warning | | | Matrix is very ill-conditioned: 1e12 < Cond(M) = inf +| | | | | | Cond(M) = 1.89812531e+08 +| | warning | | | Matrix is fairly ill-conditioned: 1e8 < Cond(M) = 1.89812531e+08 < 1e12 | | info | | Smallest Singular values -| | | | | | sigma_1 = 0.00000000e+00, rnorm_1 = 1.41421356e+00 +| | | | | | sigma_1 = 7.45058060e-09, rnorm_1 = 7.42990938e-09 | | | | | Largest Singular values -| | | | | | sigma_1 = 1.41421356e+00, rnorm_1 = 1.75524380e-16 +| | | | | | sigma_1 = 1.41421356e+00, rnorm_1 = 3.77748532e-16 | | | | | Smallest right singular vectors (variable space) | | | | | | Found 1 singular vectors. -| | | | | | V[:,2] (singular value 0.00000000e+00) +| | | | | | V[:,2] (singular value 7.45058060e-09) | | | | | | | V[2][2] = -1.00000000e+00 for NLS Var: 2 with Name: z -| | | | | | | V[1][2] = +8.74767253e-09 for NLS Var: 1 with Name: x +| | | | | | | V[1][2] = -9.55834856e-10 for NLS Var: 1 with Name: x | | | | | Smallest left singular vectors (function space) | | | | | | Found 1 singular vectors. -| | | | | | U[:,2] (singular value 0.00000000e+00) -| | | | | | | U[2][2] = +7.07106812e-01 for NLS Eqn: 2 with transformational debugger Idx: 11 -| | | | | | | U[1][2] = +7.07106750e-01 for NLS Eqn: 1 with transformational debugger Idx: 12 +| | | | | | U[:,2] (singular value 7.45058060e-09) +| | | | | | | U[1][2] = -3.72454290e-02 for NLS Eqn: 1 with transformational debugger Idx: 12 +| | | | | | | U[2][2] = -3.72454040e-02 for NLS Eqn: 2 with transformational debugger Idx: 11 LOG_NLS_SVD | info | experimental-kinsol: sparse SVD analysis (scaled = true, Caller: experimental-kinsol: Kinsol entry point). | | | | | Matrix Info | | | | | | NLS eq index = 16 | | | | | | Columns = 2 | | | | | | Rows = 2 | | | | | | NNZ = 4 | | | | | | Curr Time = 0.00000e+00 | | | | | Matrix condition -| | | | | | Cond(M) = 2.09699528e+01 -| | | | | | Matrix is well conditioned: Cond(M) = 2.09699528e+01 < 1e4 +| | | | | | Cond(M) = 7.48758990e+00 +| | | | | | Matrix is well conditioned: Cond(M) = 7.48758990e+00 < 1e4 | | | | | Smallest Singular values -| | | | | | sigma_1 = 6.83980289e-02, rnorm_1 = 3.37026727e-15 +| | | | | | sigma_1 = 2.28909949e-01, rnorm_1 = 2.64694856e-16 | | | | | Largest Singular values -| | | | | | sigma_1 = 1.43430344e+00, rnorm_1 = 4.37868980e-16 +| | | | | | sigma_1 = 1.71398382e+00, rnorm_1 = 3.88646500e-16 | | | | | Smallest right singular vectors (variable space) | | | | | | Found 1 singular vectors. -| | | | | | V[:,2] (singular value 6.83980289e-02) -| | | | | | | V[1][2] = +9.85961136e-01 for NLS Var: 1 with Name: x -| | | | | | | V[2][2] = -1.66974966e-01 for NLS Var: 2 with Name: z +| | | | | | V[:,2] (singular value 2.28909949e-01) +| | | | | | | V[1][2] = +8.21582825e-01 for NLS Var: 1 with Name: x +| | | | | | | V[2][2] = -5.70089170e-01 for NLS Var: 2 with Name: z | | | | | Smallest left singular vectors (function space) | | | | | | Found 1 singular vectors. -| | | | | | U[:,2] (singular value 6.83980289e-02) -| | | | | | | U[2][2] = +7.12794102e-01 for NLS Eqn: 2 with transformational debugger Idx: 11 -| | | | | | | U[1][2] = +7.01373344e-01 for NLS Eqn: 1 with transformational debugger Idx: 12 +| | | | | | U[:,2] (singular value 2.28909949e-01) +| | | | | | | U[2][2] = -7.69339378e-01 for NLS Eqn: 2 with transformational debugger Idx: 11 +| | | | | | | U[1][2] = -6.38840295e-01 for NLS Eqn: 1 with transformational debugger Idx: 12 LOG_ASSERT | debug | Solving non-linear system 16 failed at time=0. | | | | For more information please use -lv LOG_NLS. -LOG_ASSERT | info | simulation terminated by an assertion at initialization " end SimulationResult; "" Equation mismatch: omc-diff says: Line 49: Text differs: expected: ] = + got: ] = == 1 out of 1 tests failed [openmodelica/cruntime/debugDumps/testDumpSparseSVD.mos_temp1998, time: 0]