Result Quantity
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Description
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Displacement Magnitude
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The magnitude of the Displacement vector
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Displacement X
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The X, Y, and Z components of the Displacement vector.
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Displacement Y
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Displacement Z
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Result Quantity
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Description
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Element Volume
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Structural Error
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You can insert an error result based on stresses to help you identify regions of high error and therefore show where the model would benefit from a more refined mesh in order to get a more accurate answer.
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Result Quantity
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Description
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Force Magnitude
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These are the element nodal forces. These results are available when applied to geometry or loads.
The three component forces Force X, Force Y, and Force Z, and the resultant force magnitude are available as individual results.
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Force X
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Force Y
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Force Z
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Result Quantity
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Description
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Force Reaction Magnitude
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These are the reaction forces. These results are available when applied to constraints. The three component force reactions, Force Reaction X, Force Reaction Y, and Force Reaction Z, and the resultant force reaction, Force Reaction Magnitude , are available as individual results.
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Force Reaction X
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Force Reaction Y
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Force Reaction Z
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Moment Reaction Magnitude
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These are the moment reactions. These results are available when applied to constraints.
The three component moment reactions, Moment Reaction X, Moment Reaction Y, and Moment Reaction Z and the resultant moment reaction, Moment Reaction Magnitude, are available as individual results.
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Moment Reaction X
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Moment Reaction Y
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Moment Reaction Z
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Result Quantity
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Description
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---|---|
1st Principal Elastic Strain
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From elasticity theory, an infinitesimal volume of material at an arbitrary point on or inside the solid body can be rotated such that only normal strains remain and all shear strains are zero. The three normal strains that remain are called the principal strains.
The principal strains are always ordered such that ε1>ε2> ε3. The principal strains are called invariants; that is, their value does not depend on the orientation of the part or assembly with respect to its specified coordinate system.
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1st Principal Thermal Strain
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1st Principal Total Strain
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2nd Principal Elastic Strain
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2nd Principal Thermal Strain
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2nd Principal Total Strain
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3rd Principal Elastic Strain
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3rd Principal Thermal Strain
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3rd Principal Total Strain
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Equivalent Elastic Strain
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Equivalent Thermal Strain
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Equivalent Total Strain
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Maximum Shear Elastic Strain
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Elastic Strain Intensity
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Elastic Strain intensity is defined as the largest of the absolute values of ε1 - ε2, ε2 - ε3, or ε3 - ε1.
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Thermal Strain Intensity
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Elastic Strain XX
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A general three-dimensional strain state is calculated in terms of three normal (X, Y, Z) and three shear (XY, YZ, XZ) strain components aligned to the specified coordinate system
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Elastic Strain XY
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Elastic Strain YY
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Elastic Strain YZ
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Elastic Strain ZZ
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Elastic Strain ZX
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Thermal Strain XX
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Thermal Strain XY
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Thermal Strain YY
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Thermal Strain YZ
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Thermal Strain ZX
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Thermal Strain ZZ
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Total Strain Intensity
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The total strain is calculated by the addition of elastic, plastic, thermal, and creep strains.
A general three-dimensional strain state is calculated in terms of three normal (X, Y, Z) and three shear (XY, YZ, XZ) strain components aligned to the specified coordinate system.
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Total Strain XX
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Total Strain XY
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Total Strain YY
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Total Strain YZ
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Total Strain ZX
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Total Strain ZZ
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Result Quantity
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Description
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---|---|
1st Principal Stress
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An infinitesimal volume of material at an arbitrary point on or inside the solid body can be rotated such that only normal stresses remain and all shear stresses are zero. The three normal stresses that remain are called the principal stresses .
The principal stresses are always ordered such that σ1>σ2> σ3.
The principal stresses and maximum shear stress are called invariants; that is, their value does not depend on the orientation of the part or assembly with respect to its specified coordinate system.
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2nd Principal Stress
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3rd Principal Stress
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Maximum Shear Stress
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The maximum shear stress is the maximum concentrated shear force in a small area.
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Stress Intensity
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Stress intensity is defined as the largest of the absolute values of σ1 - σ2, σ2 - σ3, or σ3 - σ1.
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Stress XX
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A general three-dimensional strain state is calculated in terms of three normal (X, Y, Z) and three shear (XY, YZ, XZ) strain components aligned to the specified coordinate system.
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Stress XY
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Stress YY
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Stress YZ
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Stress ZX
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Stress ZZ
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Von Mises Stress
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Von Mises stress is a combination of all stress components. Von Mises stress is also called equivalent tensile stress. Von Mises stress essentially calculates what is known as the distortion energy density at a particular point in the system. This is useful in ascertaining failure in ductile materials.
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