How to deal with post-processing

In this section we describe the post processing features of GEMSEO, used to analyze OptimizationResult, called the optimization history.

What data to post-process?

Post-processing features are applicable to any OptimizationProblem that has been solved, which may have been loaded from the disk.

In practice,

Illustration on the Sobieski use case

The post-processing features are illustrated on MDO results obtained on the SSBJ use case, using different types of formulation (MDF formulation, IDF formulation, …)

The following code sets up and executes the problem. It is possible to try different types of MDO strategies by changing the formulation value. For a detailed explanation on how to setup the case, please see Application: Sobieski’s Super-Sonic Business Jet (MDO).

from gemseo import create_discipline, create_scenario

formulation = 'MDF'

disciplines = create_discipline(["SobieskiPropulsion", "SobieskiAerodynamics",
                                 "SobieskiMission", "SobieskiStructure"])

scenario = create_scenario(disciplines,
                           formulation=formulation,
                           objective_name="y_4",
                           maximize_objective=True,
                           design_space="design_space.csv")

scenario.set_differentiation_method("user")

algo_options = {'max_iter': 10, 'algo': "SLSQP"}
for constraint in ["g_1","g_2","g_3"]:
    scenario.add_constraint(constraint, 'ineq')

scenario.execute(algo_options)

How to apply a post-process feature?

From this scenario, we can apply any kind of post-processing dedicated to Scenario instances,

  • either by means of its post_process() method:

    Scenario.post_process(post_name, **options)[source]

    Post-process the optimization history.

    Parameters:
    • post_name (str) – The name of the post-processor, i.e. the name of a class inheriting from OptPostProcessor.

    • **options (OptPostProcessorOptionType | Path) – The options for the post-processor.

    Returns:

    The post-processing instance related to the optimization scenario.

    Return type:

    OptPostProcessor

  • or by means of the execute_post() API method:

    gemseo.execute_post(to_post_proc, post_name, **options)[source]

    Post-process a result.

    Parameters:
    • to_post_proc (Scenario | OptimizationProblem | str | Path) – The result to be post-processed, either a DOE scenario, an MDO scenario, an optimization problem or a path to an HDF file containing a saved optimization problem.

    • post_name (str) – The name of the post-processing.

    • **options (Any) – The post-processing options.

    Returns:

    The post-processor.

    Return type:

    OptPostProcessor

    Examples

    >>> from gemseo import create_discipline, create_scenario, execute_post
    >>> from gemseo.problems.sellar.sellar_design_space import SellarDesignSpace
    >>> disciplines = create_discipline(["Sellar1", "Sellar2", "SellarSystem"])
    >>> design_space = SellarDesignSpace()
    >>> scenario = create_scenario(disciplines, 'MDF', 'obj', design_space,
    'SellarMDFScenario')
    >>> scenario.execute({"algo": "NLOPT_SLSQP", "max_iter": 100})
    >>> execute_post(scenario, "OptHistoryView", show=False, save=True)
    

    See also

    get_available_post_processings get_post_processing_options_schema

Note

Only design variables and functions (objective function, constraints) are stored for post-processing. If you want to be able to plot state variables, you must add them as observables before the problem is executed. Use the add_observable() method.

Customize with matplotlib

Customize with matplotlib

Post-process a scenario

Post-process a scenario

Post-process an HDF5 file

Post-process an HDF5 file

Post-process an optimization problem

Post-process an optimization problem

Save a scenario for post-processing

Save a scenario for post-processing

Save an optimization problem for post-processing

Save an optimization problem for post-processing

Algorithms

Basic history

Basic history

Constraints history

Constraints history

Correlations

Correlations

Gradient Sensitivity

Gradient Sensitivity

Objective and constraints history

Objective and constraints history

Optimization History View

Optimization History View

Parallel coordinates

Parallel coordinates

Pareto front

Pareto front

Pareto front on Binh and Korn problem

Pareto front on Binh and Korn problem

Quadratic approximations

Quadratic approximations

Radar chart

Radar chart

Robustness

Robustness

Scatter plot matrix

Scatter plot matrix

Self-Organizing Map

Self-Organizing Map

Variables influence

Variables influence

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