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2 cards from this section. Quick, good the night before a test.
Define local volumetric strain in your own words.
Think about how we measure changes in physical quantities.
What does the strain tensor represent?
Consider what happens to materials when subjected to forces.
What does local volumetric strain quantify?
Think about how volume is affected in a solid.
True or False: The strain tensor is always asymmetric.
How do tensors typically change under transformation?
A cube with a volume of 2 cubic meters is deformed to 1.8 cubic meters. Calculate the local volumetric strain.
Use the provided formula for volumetric strain.
Derive the strain tensor components from given displacement gradient elements of u_x = 0.1X, u_y = 0.2X, and u_z = 0.
What formulas relate displacement gradients to strain tensor components?
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