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The formulation and order of integration used in a continuum element can
have a significant effect on the accuracy and cost of the analysis.
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First-order (linear) elements using full integration are prone to shear
locking and normally should not be used.
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First-order, reduced-integration elements are prone to hourglassing;
sufficient mesh refinement minimizes this problem.
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When using first-order, reduced-integration elements in a simulation
where bending deformation will occur, use at least four elements through the
thickness.
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Hourglassing is rarely a problem in the second-order,
reduced-integration elements in
Abaqus/Standard.
You should consider using these elements for most general applications when
there is no contact.
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The accuracy of the incompatible mode elements available in
Abaqus/Standard is
strongly influenced by the amount of element distortion.
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The numerical accuracy of the results depends on the mesh that has been
used. Ideally a mesh refinement study should be carried out to ensure that the
mesh provides a unique solution to the problem. However, remember that using a
converged mesh does not ensure that the results from the finite element
simulation will match the actual behavior of the physical problem: that also
depends on other approximations and idealizations in the model.
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In general, refine the mesh mainly in regions where you want accurate
results; a finer mesh is required to predict accurate stresses than is needed
to calculate accurate displacements.
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Advanced features such as submodeling are available in
Abaqus
to help you to obtain useful results for complex simulations.