Products: Abaqus/Standard Abaqus/CAE
“Convergence and time integration criteria: overview,” Section 7.2.1
“Implicit dynamic analysis using direct integration,” Section 6.3.2
“Coupled pore fluid diffusion and stress analysis,” Section 6.8.1
“Rate-dependent plasticity: creep and swelling,” Section 22.2.4
“Customizing general solution controls,” Section 14.15.1 of the Abaqus/CAE User's Manual
Abaqus/Standard usually uses automatic time stepping schemes for the solution of transient problems. Abaqus/Standard provides tolerance parameters to indicate the level of accuracy required in the approximate time integration of transient effects that have a physical time scale. You can modify the parameters that control the increase and reduction of the time increment size.
The following tolerance parameters are available for specific analysis procedures:
Procedure | Accuracy measure ![]() | Tolerance ![]() |
---|---|---|
Implicit dynamics (“Implicit dynamic analysis using direct integration,” Section 6.3.2) | Half-increment residual | Half-increment residual tolerance |
Transient heat transfer analysis (“Uncoupled heat transfer analysis,” Section 6.5.2) | Temperature increment, ![]() | ![]() |
Consolidation analysis (“Coupled pore fluid diffusion and stress analysis,” Section 6.8.1) | Pore pressure increment, ![]() | ![]() |
Creep and viscoelastic material behavior (“Rate-dependent plasticity: creep and swelling,” Section 22.2.4) | ![]() | Creep tolerance |
If for any control, J, that is active in the step, the time increment
is too large to satisfy that time integration accuracy requirement. The increment is, therefore, begun again with a time increment of
Input File Usage: | *CONTROLS, PARAMETERS=TIME INCREMENTATION first data line , , , |
Abaqus/CAE Usage: | Step module: Other |
If at the current time increment, ,
A limit, , is placed on the time increment increase factor. The default value of
depends on the type of analysis:
= 1.25 for dynamic analysis
= 2.0 for diffusion-dominated processes: creep, transient heat transfer, coupled temperature-displacement, soils consolidation, and transient mass diffusion
= 1.5 for all other cases
If the problem is nonlinear, the time increment may be restricted by the rate of convergence of the nonlinear equations. The time incrementation controls used with nonlinear problems are described in “Convergence criteria for nonlinear problems,” Section 7.2.3.
Input File Usage: | *CONTROLS, PARAMETERS=TIME INCREMENTATION , , , , , , , , , |
Abaqus/CAE Usage: | Step module: Other |
In linear transient problems when Abaqus/Standard uses implicit integration, the Jacobian must be reformed whenever the time increment changes. Therefore, to reduce the number of increments at which such decomposition of the system matrix must occur, Abaqus/Standard makes use of the factor , where
Input File Usage: | *CONTROLS, PARAMETERS=TIME INCREMENTATION first data line second data line , , , , |
Abaqus/CAE Usage: | Step module: Other |