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The following image corresponds to fluid problemtype, but its structure is commonly used in most problemtypes. In red, the physical nature of the problem is defined. In blue, discretization and numerical parameters are specified.
However, time settings are not following the stated convention. Total interval is a physical parameter, but it's not possible to modify it. Instead of this, there are a Start and End times (physical) under Solution parameters (discretization), mixed together with Delta time (dicrete).
Looking at the Kratos implementation, thing are managed more consistently: Start and End time are owned by the AnalysisStage (physical problem) while DeltaTime is owned by the Solver (discrete problem).
The text was updated successfully, but these errors were encountered:
The following image corresponds to fluid problemtype, but its structure is commonly used in most problemtypes. In red, the physical nature of the problem is defined. In blue, discretization and numerical parameters are specified.
However, time settings are not following the stated convention.
Total
interval is a physical parameter, but it's not possible to modify it. Instead of this, there are aStart
andEnd
times (physical) underSolution
parameters (discretization), mixed together withDelta time
(dicrete).Looking at the Kratos implementation, thing are managed more consistently:
Start
andEnd
time are owned by theAnalysisStage
(physical problem) whileDeltaTime
is owned by theSolver
(discrete problem).The text was updated successfully, but these errors were encountered: