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3 cards from this section. Quick, good the night before a test.
Define mode shape in your own words.
Think about how structures move when disturbed.
What does it mean for two mode shapes to be orthogonal?
Consider vectors that point in different directions.
What does the orthogonality of mode shapes allow in structural analysis?
Think about how vectors can behave in an analysis.
True or False: Mode shapes are orthogonal with respect to the mass matrix.
Consider the definition of orthogonality.
Using a 2-DOF system as an example, demonstrate how to establish the orthogonality of two mode shapes mathematically.
Coordinate the analysis using the properties of eigenvectors.
In designing a building, how would you illustrate the importance of stiffness orthogonality when faced with uneven mass distribution?
Think about how sway patterns might be altered with irregular mass distributions.
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