From 67a553e61ca8333120465a631cf085f867b634d9 Mon Sep 17 00:00:00 2001 From: Luigi Vanfretti Date: Wed, 13 Mar 2024 10:46:59 -0400 Subject: [PATCH] Modifications and documentation for additions in Example2 --- .../linearize_KchangeLinRamping.mo | 354 ----------------- .../linearize_KchangeLinRamping_pf.mo | 366 ++++++++++++++++++ .../PFVariants/AutomationFunctions/package.mo | 2 +- .../AutomationFunctions/package.order | 6 +- ...puts.mo => simulate_and_plot_inputs_pf.mo} | 34 +- ...ing.mo => simulate_and_plot_ramping_pf.mo} | 10 +- .../RampingRandomLoadAndInput_pf.mo | 5 +- Example2/Analysis/PFVariants/Ramping_pf.mo | 3 +- Example2/Analysis/PFVariants/package.mo | 2 +- Example2/Analysis/Readme/package.mo | 9 +- .../linearize_KchangeLinRamping_pf.png | Bin 0 -> 10254 bytes Example2/Resources/linfun_pf.png | Bin 0 -> 26066 bytes Example2/Resources/linfun_pf_kchange.png | Bin 0 -> 29549 bytes Example2/Resources/pfsys.png | Bin 0 -> 43730 bytes .../simulate_and_plot_fun_inputs_pf.png | Bin 0 -> 26130 bytes .../Resources/simulate_and_plot_fun_pf.png | Bin 0 -> 17479 bytes .../Resources/simulate_and_plot_inputs_pf.png | Bin 0 -> 10227 bytes .../simulate_and_plot_ramping_pf.png | Bin 0 -> 13940 bytes 18 files changed, 401 insertions(+), 390 deletions(-) delete mode 100644 Example2/Analysis/PFVariants/AutomationFunctions/linearize_KchangeLinRamping.mo create mode 100644 Example2/Analysis/PFVariants/AutomationFunctions/linearize_KchangeLinRamping_pf.mo rename Example2/Analysis/PFVariants/AutomationFunctions/{simulate_and_plot_inputs.mo => simulate_and_plot_inputs_pf.mo} (73%) rename Example2/Analysis/PFVariants/AutomationFunctions/{simulate_and_plot_ramping.mo => simulate_and_plot_ramping_pf.mo} (89%) create mode 100644 Example2/Resources/linearize_KchangeLinRamping_pf.png create mode 100644 Example2/Resources/linfun_pf.png create mode 100644 Example2/Resources/linfun_pf_kchange.png create mode 100644 Example2/Resources/pfsys.png create mode 100644 Example2/Resources/simulate_and_plot_fun_inputs_pf.png create mode 100644 Example2/Resources/simulate_and_plot_fun_pf.png create mode 100644 Example2/Resources/simulate_and_plot_inputs_pf.png create mode 100644 Example2/Resources/simulate_and_plot_ramping_pf.png diff --git a/Example2/Analysis/PFVariants/AutomationFunctions/linearize_KchangeLinRamping.mo b/Example2/Analysis/PFVariants/AutomationFunctions/linearize_KchangeLinRamping.mo deleted file mode 100644 index c1f67bb..0000000 --- a/Example2/Analysis/PFVariants/AutomationFunctions/linearize_KchangeLinRamping.mo +++ /dev/null @@ -1,354 +0,0 @@ -within Example2.Analysis.PFVariants.AutomationFunctions; -function linearize_KchangeLinRamping - "Function to linearize the model KchangeLinRamping at any point in time." - extends Modelica.Icons.Function; - input Real tlin = 600 "[s], time for linearization."; - input String pathToNonlinearPlantModel = "Example2.Analysis.PFVariants.KchangeLinRamping_pf"; -algorithm - // turn off flags to avoid issues in the generated linear model - Modelica.Utilities.Streams.print("Setting up things..."); - Example2.Utilities.SetupSolverSettings.Off(); - Advanced.SparseActivate :=false; - Advanced.Translation.SparseActivateIntegrator :=false; - Advanced.Translation.SparseActivateSystems :=false; - OutputCPUtime :=false; // disable cpu time output so it doesn't screw up the sizes of the outputs - - // linearize - Modelica.Utilities.Streams.print("Starting simulation and linearization..."); - -ss := Modelica_LinearSystems2.ModelAnalysis.Linearize( - pathToNonlinearPlantModel, simulationSetup= - Modelica_LinearSystems2.Records.SimulationOptionsForLinearization( - linearizeAtInitial=false, - t_linearize=tlin)); - - // print the results - Modelica.Utilities.Streams.print(String(ss)); - Modelica.Utilities.Streams.print("The linear model is in your working directory."); - Modelica.Utilities.Streams.print("Open the dslin.mat file following the instructions in the documentation."); - - // plot the poles - Modelica.Utilities.Streams.print("You can also analyze the linear model using Dymola, for example typing in the commands window - Modelica_LinearSystems2.StateSpace.Plot.polesAndZeros(ss, zeros=false, print=true); - will give you the polte plot shown in the Simulation tab and printed below."); - - Modelica_LinearSystems2.StateSpace.Plot.polesAndZeros(ss, zeros=false, print=true); -//annotate(preferredView="text"); - annotation (Documentation(info=" -

Usage:

-
    -
  1. In the Package Browser, right click on the function and select "Call function...". This will open the function's window.
  2. -

    -
  3. Enter the time for linearization, Example2.Analysis.KchangeLinRamping will be simulated until that point in time and linearized.
  4. -
  5. In the new function window, click on "Execute", if successful, messages/results are displayed in the command window and plots will appear in Simulation tab.
  6. -
  7. Go back to the function's own window and click on "Close".
  8. -
-


Sample Output:

-

Executing the function will produce the following output in the "Commands" window.

-


Example2.Analysis.AutomationFunctions.linearize_KchangeLinRamping();

-

Setting up things...

-

DAE Mode is turned off.

-

Global optimization is disabled.

-

Sparse options disabled.

-

Number of cores reset to default:1

-

Starting simulation and linearization...

-

Declaring Modelica_LinearSystems2.StateSpace ss 

-

System not printed since too large (only dimensions):

-

   ss.A[52,52]

-

   ss.B[52,2]

-

   ss.C[1,52]

-

   ss.D[1,2]

-

The linear model is in your working directory.

-

Open the dslin.mat file following the instructions in the documentation.

-

You can also analyze the linear model using Dymola, for example typing in the commands window

-

  Modelica_LinearSystems2.StateSpace.Plot.polesAndZeros(ss, zeros=false, print=true);

-

  will give you the polte plot shown in the Simulation tab and printed below.

-


Eigenvalues

- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - -

number

eigenvalue

time constant [s]

freq. [Hz]

damping

  1

  -9.6302e+01

  0.0104

  ---

  ---

  2

  -3.6638e+01

  0.0273

  ---

  ---

  3

  -3.5158e+01

  0.0284

  ---

  ---

  4

  -3.2041e+01

  0.0312

  ---

  ---

  5

  -3.0284e+01

  0.0330

  ---

  ---

  6

  -8.8114e+00

  0.1135

  ---

  ---

  7

  -2.9847e+00

  0.3350

  ---

  ---

  8

  -2.6309e+00

  0.3801

  ---

  ---

  9

  -2.6309e+00

  0.3801

  ---

  ---

  10

  -2.6309e+00

  0.3801

  ---

  ---

  11

  -2.6309e+00

  0.3801

  ---

  ---

  12

  -2.6845e-01

  3.7251

  ---

  ---

  13

  -2.0210e-01

  4.9480

  ---

  ---

  14

  -1.0045e-01

  9.9550

  ---

  ---

  15

  -1.0000e-03

  1000.0000

  ---

  ---

  16

  -1.0000e-03

  1000.0000

  ---

  ---

  17

  -1.0000e-03

  1000.0000

  ---

  ---

  18

  -1.0000e-03

  1000.0000

  ---

  ---

  19

  -1.0000e-03

  1000.0000

  ---

  ---

  20

  -1.0000e-03

  1000.0000

  ---

  ---

  21

  -1.0000e-03

  1000.0000

  ---

  ---

  22

  -1.0000e-03

  1000.0000

  ---

  ---

  23

  -1.0000e-03

  1000.0000

  ---

  ---

  24

  -1.0000e-03

  1000.0000

  ---

  ---

  25

  -1.0000e-03

  1000.0000

  ---

  ---

  26

  -2.3147e-11

  43201899570.2696

  ---

  ---

  27/28

  -5.4079e-01 ± 5.7943e-01j

  ---

  0.1261

  0.6823

  29/30

  -8.0667e-01 ± 6.7953e-01j

  ---

  0.1679

  0.7648

  31/32

  -1.0771e+00 ± 7.9290e-01j

  ---

  0.2129

  0.8053

  33/34

  -6.1592e+00 ± 1.3658e+00j

  ---

  1.0041

  0.9763

  35/36

  -3.5516e+01 ± 1.7019e+00j

  ---

  5.6591

  0.9989

  37/38

  -2.7143e+01 ± 1.7900e+00j

  ---

  4.3294

  0.9978

  39/40

  -7.7748e+00 ± 2.2977e+00j

  ---

  1.2903

  0.9590

  41/42

  -8.9136e-01 ± 2.3424e+00j

  ---

  0.3989

  0.3556

  43/44

  -2.0278e+00 ± 3.2527e+00j

  ---

  0.6100

  0.5290

  45/46

  -5.9884e-01 ± 4.3219e+00j

  ---

  0.6944

  0.1372

  47/48

  -4.5810e-01 ± 7.7372e+00j

  ---

  1.2336

  0.0591

  49/50

  -3.2689e-01 ± 1.2572e+01j

  ---

  2.0016

  0.0260

  51/52

  -1.9334e+01 ± 1.5400e+01j

  ---

  3.9339

  0.7822

-


The following pole plot is generated in the Simulation tab:

-

Post-processing in MATLAB:

-

The obtained linear model can be used in any other environment. The linear model is available in the file, dslin.mat, that will appear under your Dymola working directory. It can be loaded in MATLAB using the function:

-

[A,B,C,D,xName,uName,yName] = tloadlin('dslin.mat')

-

To use this function, add to the MATLAB workspace the directory and sub-directories under: C:\\Program Files\\Dymola 2024x\\Mfiles

-")); -end linearize_KchangeLinRamping; diff --git a/Example2/Analysis/PFVariants/AutomationFunctions/linearize_KchangeLinRamping_pf.mo b/Example2/Analysis/PFVariants/AutomationFunctions/linearize_KchangeLinRamping_pf.mo new file mode 100644 index 0000000..1f16849 --- /dev/null +++ b/Example2/Analysis/PFVariants/AutomationFunctions/linearize_KchangeLinRamping_pf.mo @@ -0,0 +1,366 @@ +within Example2.Analysis.PFVariants.AutomationFunctions; +function linearize_KchangeLinRamping_pf + "Function to linearize the model \"KchangeLinRamping_pf\" at any point in time." + extends Modelica.Icons.Function; + input Real tlin = 600 "[s], time for linearization."; + input String pathToNonlinearPlantModel = "Example2.Analysis.PFVariants.KchangeLinRamping_pf"; +algorithm + // turn off flags to avoid issues in the generated linear model + Modelica.Utilities.Streams.print("Setting up things..."); + Example2.Utilities.SetupSolverSettings.Off(); + Advanced.SparseActivate :=false; + Advanced.Translation.SparseActivateIntegrator :=false; + Advanced.Translation.SparseActivateSystems :=false; + OutputCPUtime :=false; // disable cpu time output so it doesn't screw up the sizes of the outputs + + // linearize + Modelica.Utilities.Streams.print("Starting simulation and linearization..."); + +ss := Modelica_LinearSystems2.ModelAnalysis.Linearize( + pathToNonlinearPlantModel, simulationSetup= + Modelica_LinearSystems2.Records.SimulationOptionsForLinearization( + linearizeAtInitial=false, + t_linearize=tlin)); + + // print the results + Modelica.Utilities.Streams.print(String(ss)); + Modelica.Utilities.Streams.print("The linear model is in your working directory."); + Modelica.Utilities.Streams.print("Open the dslin.mat file following the instructions in the documentation."); + + // plot the poles + Modelica.Utilities.Streams.print("You can also analyze the linear model using Dymola, for example typing in the commands window + Modelica_LinearSystems2.StateSpace.Plot.polesAndZeros(ss, zeros=false, print=true); + will give you the polte plot shown in the Simulation tab and printed below."); + + Modelica_LinearSystems2.StateSpace.Plot.polesAndZeros(ss, zeros=false, print=true); +//annotate(preferredView="text"); + annotation (Documentation(info=" +

Usage:

+
    +
  1. In the Package Browser, right click on the function and select "Call function...". This will open the function's window.
  2. +

    +
  3. Enter the time for linearization, Example2.Analysis.PFVariants.KchangeLinRamping_pf will be simulated until that point in time and linearized.
  4. +
  5. In the new function window, click on "Execute", if successful, messages/results are displayed in the command window and plots will appear in Simulation tab.
  6. +
  7. Go back to the function's own window and click on "Close".
  8. +
+


Sample Output:

+

Executing the function will produce the following output in the "Commands" window.

+

Example2.Analysis.PFVariants.AutomationFunctions.linearize_KchangeLinRamping_pf();

+

Setting up things...

+

DAE Mode is turned off.

+

Global optimization is disabled.

+

Sparse options disabled.

+

Number of cores reset to default:1

+

Starting simulation and linearization...

+

Declaring Modelica_LinearSystems2.StateSpace ss 

+

System not printed since too large (only dimensions):

+

   ss.A[52,52]

+

   ss.B[52,2]

+

   ss.C[1,52]

+

   ss.D[1,2]

+

The linear model is in your working directory.

+

Open the dslin.mat file following the instructions in the documentation.

+

You can also analyze the linear model using Dymola, for example typing in the commands window

+

  Modelica_LinearSystems2.StateSpace.Plot.polesAndZeros(ss, zeros=false, print=true);

+

  will give you the polte plot shown in the Simulation tab and printed below.

+

Must translate function Modelica_LinearSystems2.Math.Matrices.LAPACK.dgeevx_eigenValues.

+

Compilation of function Modelica_LinearSystems2.Math.Matrices.LAPACK.dgeevx_eigenValues successful.

+

Finished 

+


Eigenvalues

+ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + +

number

eigenvalue

time constant [s]

freq. [Hz]

damping

  1

  -9.6242e+01

  0.0104

  ---

  ---

  2

  -3.6655e+01

  0.0273

  ---

  ---

  3

  -3.5047e+01

  0.0285

  ---

  ---

  4

  -3.1561e+01

  0.0317

  ---

  ---

  5

  -3.0650e+01

  0.0326

  ---

  ---

  6

  -2.7641e+01

  0.0362

  ---

  ---

  7

  -2.6939e+01

  0.0371

  ---

  ---

  8

  -8.3670e+00

  0.1195

  ---

  ---

  9

  -2.9564e+00

  0.3383

  ---

  ---

  10

  -2.6309e+00

  0.3801

  ---

  ---

  11

  -2.6309e+00

  0.3801

  ---

  ---

  12

  -2.6309e+00

  0.3801

  ---

  ---

  13

  -2.6309e+00

  0.3801

  ---

  ---

  14

  -2.6253e-01

  3.8090

  ---

  ---

  15

  -2.0230e-01

  4.9432

  ---

  ---

  16

  -1.0029e-01

  9.9714

  ---

  ---

  17

  -1.0000e-03

  1000.0000

  ---

  ---

  18

  -1.0000e-03

  1000.0000

  ---

  ---

  19

  -1.0000e-03

  1000.0000

  ---

  ---

  20

  -1.0000e-03

  1000.0000

  ---

  ---

  21

  -1.0000e-03

  1000.0000

  ---

  ---

  22

  -1.0000e-03

  1000.0000

  ---

  ---

  23

  -1.0000e-03

  1000.0000

  ---

  ---

  24

  -1.0000e-03

  1000.0000

  ---

  ---

  25

  -1.0000e-03

  1000.0000

  ---

  ---

  26

  -1.0000e-03

  1000.0000

  ---

  ---

  27

  -1.0000e-03

  1000.0000

  ---

  ---

  28

  -2.0208e-11

  49484936402.3992

  ---

  ---

  29/30

  -5.6534e-01 ± 6.0529e-01j

  ---

  0.1318

  0.6826

  31/32

  -7.8941e-01 ± 6.8557e-01j

  ---

  0.1664

  0.7550

  33/34

  -1.1437e+00 ± 8.2408e-01j

  ---

  0.2243

  0.8113

  35/36

  -6.0262e+00 ± 8.5651e-01j

  ---

  0.9687

  0.9900

  37/38

  -3.5830e+01 ± 1.5444e+00j

  ---

  5.7079

  0.9991

  39/40

  -7.7495e+00 ± 2.2560e+00j

  ---

  1.2846

  0.9601

  41/42

  -9.0151e-01 ± 2.2664e+00j

  ---

  0.3882

  0.3696

  43/44

  -1.9111e+00 ± 3.2618e+00j

  ---

  0.6017

  0.5055

  45/46

  -6.1276e-01 ± 4.2935e+00j

  ---

  0.6903

  0.1413

  47/48

  -5.2430e-01 ± 7.7021e+00j

  ---

  1.2287

  0.0679

  49/50

  -4.4286e-01 ± 1.2244e+01j

  ---

  1.9500

  0.0361

  51/52

  -1.9317e+01 ± 1.5323e+01j

  ---

  3.9242

  0.7834

+



The following pole plot is generated in the Simulation tab:

+

+

Post-processing in MATLAB:

+

The obtained linear model can be used in any other environment. The linear model is available in the file, dslin.mat, that will appear under your Dymola working directory. It can be loaded in MATLAB using the function:

+

[A,B,C,D,xName,uName,yName] = tloadlin('dslin.mat')

+

To use this function, add to the MATLAB workspace the directory and sub-directories under: C:\\Program Files\\Dymola 2024x\\Mfiles

+")); +end linearize_KchangeLinRamping_pf; diff --git a/Example2/Analysis/PFVariants/AutomationFunctions/package.mo b/Example2/Analysis/PFVariants/AutomationFunctions/package.mo index d59ec35..8133647 100644 --- a/Example2/Analysis/PFVariants/AutomationFunctions/package.mo +++ b/Example2/Analysis/PFVariants/AutomationFunctions/package.mo @@ -2,6 +2,6 @@ within Example2.Analysis.PFVariants; package AutomationFunctions "Provides functions for automation of simulation and linearization using the models of the upper layer package" extends Modelica.Icons.FunctionsPackage; annotation (Documentation(info=" -

This package contains functions that automate the simulation, plotting and linearization of the models under Example2.Analysis.

+

This package contains functions that automate the simulation, plotting and linearization of the models under Example2.Analysis.PFVariants.

")); end AutomationFunctions; diff --git a/Example2/Analysis/PFVariants/AutomationFunctions/package.order b/Example2/Analysis/PFVariants/AutomationFunctions/package.order index 3d4eaff..2bdc0ef 100644 --- a/Example2/Analysis/PFVariants/AutomationFunctions/package.order +++ b/Example2/Analysis/PFVariants/AutomationFunctions/package.order @@ -1,3 +1,3 @@ -simulate_and_plot_ramping -simulate_and_plot_inputs -linearize_KchangeLinRamping +simulate_and_plot_ramping_pf +simulate_and_plot_inputs_pf +linearize_KchangeLinRamping_pf diff --git a/Example2/Analysis/PFVariants/AutomationFunctions/simulate_and_plot_inputs.mo b/Example2/Analysis/PFVariants/AutomationFunctions/simulate_and_plot_inputs_pf.mo similarity index 73% rename from Example2/Analysis/PFVariants/AutomationFunctions/simulate_and_plot_inputs.mo rename to Example2/Analysis/PFVariants/AutomationFunctions/simulate_and_plot_inputs_pf.mo index f9c96f7..d4a54b7 100644 --- a/Example2/Analysis/PFVariants/AutomationFunctions/simulate_and_plot_inputs.mo +++ b/Example2/Analysis/PFVariants/AutomationFunctions/simulate_and_plot_inputs_pf.mo @@ -1,6 +1,6 @@ within Example2.Analysis.PFVariants.AutomationFunctions; -function simulate_and_plot_inputs - "Simulates and plots the \"RampingRandomLoadAndInput\" model to reproduce the results in Fig. 4 of [2]." +function simulate_and_plot_inputs_pf + "Simulates and plots the \"RampingRandomLoadAndInput_pf\" which includes random load and the designed input signal." extends Modelica.Icons.Function; input Integer corenum = 12 "Number of processor cores to use"; algorithm @@ -23,37 +23,37 @@ algorithm

Usage:

  1. In the Package Browser, right click on the function and select "Call function...". This will open the function's window.
  2. -

    +

  3. Enter the desired number of cores to use in "corenum". The number of cores to use depends on your computer's resources. , if your computer has more than 12 cores, you can enter the desired number of cores to use in the function's main window. Note that it will take some trial an error to find a trade off on the number of cores to use in your system as per Amdahl's law. See the note below the sample output for more details.
  4. In the new function window, click on "Execute", if successful, messages/results are displayed in the command window and plots will appear in Simulation tab.
  5. Go back to the function's own window and click on "Close".


Sample output:

Running the function will result in the following plot.

-

+

Note:

-

Please observe that running this function involves simulating the Example2.Analysis.RampingRandomLoadAndInput model, which takes subtantially more time compared to example Example2.Analysis.Ramping, the reason is that both random load and probing signals are added to the model which results in an additional computation burden.

+

Please observe that running this function involves simulating the Example2.Analysis.PFVariants.RampingRandomLoadAndInput_pf model, which takes subtantially more time compared to example Example2.Analysis.PFVariants.Ramping_pf, the reason is that both random load and probing signals are added to the model which results in an additional computation burden.

This function calls the Example2.Utilities.SetupSolverSettings.On function that configures several flags to improve simulation speed, however, even by enabling these features, the simulation is time consuming.

For example, running the model using a computer with an 13th Gen Intel(R) Core(TM) i9-13900K, 3.00 GHz, processor and 128 GB DDR4 RAM, setup to use 12 cores, gave the following metrics:

Integration terminated successfully at T = 4050

-

CPU-time for integration : 1.14e+03 seconds

-

CPU-time for one grid interval : 227 milliseconds

-

CPU-time for initialization : 0.004 seconds

-

Number of result points : 961436

+

CPU-time for integration : 1.17e+03 seconds

+

CPU-time for one grid interval : 234 milliseconds

+

CPU-time for initialization : 0.005 seconds

+

Number of result points : 959331

Number of grid points : 5001

-

Number of accepted steps : 9072834

-

Number of f-evaluations (dynamics) : 18084763

-

Number of crossing function evaluations : 9575493

-

Number of Jacobian-evaluations : 3918760

+

Number of accepted steps : 9172936

+

Number of f-evaluations (dynamics) : 18295816

+

Number of crossing function evaluations : 9668298

+

Number of Jacobian-evaluations : 4006190

Number of model time events : 476996

Number of input time events : 0

-

Number of state events : 3815

+

Number of state events : 2744

Number of step events : 0

Minimum integration stepsize : 2.78e-10

Maximum integration stepsize : 0.00922

Maximum integration order : 5

-

Looking at the first two lines of the metrics shows that running the model for 67.5 min (4050 sec.) took 19 min (1.14e+03 sec.).

+

Looking at the first two lines of the metrics shows that running the model for 67.5 min (4050 sec.) took 19.5 min (1.17e+03 sec.).

Naturally, using a computer with a weaker processor and lower memory will lead to longer run times.

-

Recall that the purpose of this simulation is to use it as input for system identification purposes as explained in [2]. If this is not necessary for your purposes, it is recommended that you run instead the function Example2.Analysis.AutomationFunctions.simulate_and_plot_ramping, which takes substantially less time to execute.

+

If there is no interest to take into account the random load and probing signal, it is recommended that you run instead the function Example2.Analysis.PFVariants.AutomationFunctions.simulate_and_plot_ramping_pf, which takes substantially less time to execute.

"),preferredView="info"); -end simulate_and_plot_inputs; +end simulate_and_plot_inputs_pf; diff --git a/Example2/Analysis/PFVariants/AutomationFunctions/simulate_and_plot_ramping.mo b/Example2/Analysis/PFVariants/AutomationFunctions/simulate_and_plot_ramping_pf.mo similarity index 89% rename from Example2/Analysis/PFVariants/AutomationFunctions/simulate_and_plot_ramping.mo rename to Example2/Analysis/PFVariants/AutomationFunctions/simulate_and_plot_ramping_pf.mo index 8c9efaa..bcb8270 100644 --- a/Example2/Analysis/PFVariants/AutomationFunctions/simulate_and_plot_ramping.mo +++ b/Example2/Analysis/PFVariants/AutomationFunctions/simulate_and_plot_ramping_pf.mo @@ -1,6 +1,6 @@ within Example2.Analysis.PFVariants.AutomationFunctions; -function simulate_and_plot_ramping - "Simulates and plots the \"Ramping\" model" +function simulate_and_plot_ramping_pf + "Simulates and plots the \"Ramping_pf\" model" extends Modelica.Icons.Function; algorithm // turn on flags to speed up the simulation @@ -22,12 +22,12 @@ algorithm

Usage:

  1. In the Package Browser, right click on the function and select "Call function...". This will open the function's window.
  2. -

    +

  3. In the new function window, click on "Execute", if successful, messages/results are displayed in the command window and plots will appear in Simulation tab.
  4. Go back to the function's own window and click on "Close".


Sample Output:

Running the function will result in the following plot.

-

+

"),preferredView="info"); -end simulate_and_plot_ramping; +end simulate_and_plot_ramping_pf; diff --git a/Example2/Analysis/PFVariants/RampingRandomLoadAndInput_pf.mo b/Example2/Analysis/PFVariants/RampingRandomLoadAndInput_pf.mo index d09ca0e..a631a76 100644 --- a/Example2/Analysis/PFVariants/RampingRandomLoadAndInput_pf.mo +++ b/Example2/Analysis/PFVariants/RampingRandomLoadAndInput_pf.mo @@ -79,8 +79,7 @@ equation Diagram(coordinateSystem(extent={{-200,-200},{200,200}})), Icon(coordinateSystem(extent={{-100,-100},{100,100}})),preferredView="diagram", Documentation(info=" -

Main model used for simulation in [1] and [2].

-

To reproduce the results in Fig. 4 of [2], execute the function Example2.Analysis.AutomationFunctions.simulate_and_plot_inputs , which sets up the adequate solver settings to minimize run time.

-

Please note that running this model takes substantial time compared to example Example2.Analysis.Ramping, the reason is that both random load and probing signals are added to the model which results in an additional computation burden.

+

To simulate this model it is recommended to execute the function Example2.Analysis.PFVariants.AutomationFunctions.simulate_and_plot_inputs_pf , which sets up the adequate solver settings to minimize run time.

+

Please note that running this model takes substantial time compared to example Example2.Analysis.PFVariants.Ramping_pf, the reason is that both random load and probing signals are added to the model which results in an additional computation burden.

"),preferredView="diagram"); end RampingRandomLoadAndInput_pf; diff --git a/Example2/Analysis/PFVariants/Ramping_pf.mo b/Example2/Analysis/PFVariants/Ramping_pf.mo index 8fdd20d..e03e2fb 100644 --- a/Example2/Analysis/PFVariants/Ramping_pf.mo +++ b/Example2/Analysis/PFVariants/Ramping_pf.mo @@ -75,6 +75,7 @@ equation Diagram(coordinateSystem(extent={{-200,-200},{200,200}})), Icon(coordinateSystem(extent={{-100,-100},{100,100}})),preferredView="diagram", Documentation(info=" -

This model illustrates how ramping is applied to move the system to multiple operating points.

To simulate this model and plot the results, execute the function Example2.Analysis.AutomationFunctions.simulate_and_plot_ramping , which sets up the adequate solver settings to minimize run time.

+

This model illustrates how ramping is applied to move the system to multiple operating points.

+

To simulate this model and plot the results, execute the function Example2.Analysis.PFVariants.AutomationFunctions.simulate_and_plot_ramping_pf , which sets up the adequate solver settings to minimize run time.

")); end Ramping_pf; diff --git a/Example2/Analysis/PFVariants/package.mo b/Example2/Analysis/PFVariants/package.mo index 49b5cd9..6cf4aa3 100644 --- a/Example2/Analysis/PFVariants/package.mo +++ b/Example2/Analysis/PFVariants/package.mo @@ -2,7 +2,7 @@ within Example2.Analysis; package PFVariants "Variants with redeclarable power flow structures for top-level re-parametrization" extends Modelica.Icons.VariantsPackage; annotation (Documentation(info=" -

Uses the system model in Example2.Base.Systems.PFVariants that takes advantage of OpenIPSL data types with nominal attributes and top-level re-parametrization of power flow initial guess data.

+

Uses the system model in Example2.Base.Systems.PFVariants.syspf that takes advantage of OpenIPSL data types with nominal attributes and top-level re-parametrization of power flow initial guess data.

It is recommended that the models within this package are used for derivative works. See more details in the information layer of Example2.PFData.

"),preferredView="info"); end PFVariants; diff --git a/Example2/Analysis/Readme/package.mo b/Example2/Analysis/Readme/package.mo index 18a2eb7..a8b64d2 100644 --- a/Example2/Analysis/Readme/package.mo +++ b/Example2/Analysis/Readme/package.mo @@ -9,13 +9,12 @@ package Readme "Recommended models for derivative work"
  • In the examples this layer of the package, Example2.Analysis, the power flow intial guess data is provided through the records in Example2.Base.Systems.Basic.Data. To change the data, it is necessary to modify the base model in Example2.Base.Systems.Basic.sys by changing the name of the record in the text layer. This is obviously inconvenient, but also, the types are generic and do not implement those of OpenIPSL.
  • +Example2.Base.Systems.Basic.sys\">Example2.Base.Systems.Basic.sys by changing the name of the record in the text layer. This is obviously inconvenient, but also as explained above, the types are generic and do not implement those of OpenIPSL.
  • In the examples within the sub-package, Example2.Analysis.PFVariants, the hierarchical replaceable records in Example2.PFData are used. The data can then be modified at the top-layer of the model by selecting from the available data sets (and/or providing new ones in Example2.PFData.Data) by clicking on the "Power Flow Scenario" tab of the "Plant" (instantiation of syspf), as the records have been propagated and configured for this purposes, as shown in the screenshot below:
  • +Example2.PFData.Data\">Example2.PFData.Data) by clicking on the "Power Flow Scenario" tab of the "Plant" (instantiation of syspf), as the records have been propagated and configured for this purposes, as shown in the screenshot below.
    -

    -

    It is important to note that even though the models in 1. and 2. above are identical in terms of their equations, the intialization will be different due to the use of the nominal attributes. Read more on this aspect under the information layer of Example2.PFData.

    -")); +


    It is important to note that even though the models in 1. and 2. above are identical in terms of their equations, the intialization will be different due to the use of the nominal attributes. Read more on this aspect under the information layer of Example2.PFData.

    +"),preferredView="info"); end Readme; diff --git a/Example2/Resources/linearize_KchangeLinRamping_pf.png b/Example2/Resources/linearize_KchangeLinRamping_pf.png new file mode 100644 index 0000000000000000000000000000000000000000..73f9c1351871fb8d708f71fa936665a47cf5f5d9 GIT binary patch literal 10254 zcmc(FXE>Z)*Y>6Nl1LCyW7H@idKY!{7QIcP*91d!B2hzPFgii>E=qJEdSWnIOppXo zMu|?e?{eSo^S1AOp7;2EeLox=*KF79z4lt?I@h^YjGm4f1t|k5000zFb!7tpz@-KN z90_7V@Chm1kS_R(r+5wJ>?;Gy1StdNi*cGs6eId4@Fcn>Fij=bO1F zx;?GQG)M4|Cphe4F#zt2FR~gkoXr0rUS`pruIIM)T+}9Qvn+v^&q>wM=c$*TJX^VO z^tkS9VL+I+Cefd3t5)q)9N;?&OwX~|jBOt&?}Pz|qZ^FTMv0iPFXf$g(7- zXfxh$`!6p{i?2%j?zMbu$0IYT)3e!Ay`18;!xVpJrglk{x`W=t8)t9na5o14x8hGI zKAxmyN9dwerIvxi$)s%0=h|dwlK5Tktd>oi*M@=K-RsD7o4}3fm1mOs&!=xnoyb*3 z+4#6|1-e7iBt5t89#zU*KHqCSbG5G79N)GW`&GJWW8-%a?C(F)vKXbac}iS?CrjNG zu1+L>;}e2U4Q8;U1IY`zYfSwKF1^~uLWkk1KB0wjFCcF0bB5rg@=3yWeK9W6Ejwn8 z$alxaM~0or>~jQ&rPVkqu|>;sQ^ay-W2;0XJCxL?sm%IRwOVoTR|`mk>qNnqu0i)WS60 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