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\hspace{1em}
Resonant ultrasound spectroscopy drives a sample with sound and measures its
resonances by looking for spikes in the response. Using the sample geometry
- and the location of sufficiently many resonances, the modulus tensor $C$
- can be calculated.
+ and the location of sufficiently many resonances, the modulus tensor
+ $C$---which gives the energetic cost of strain---can be calculated.
\textbf{
The structure of the modulus tensor and its temperature dependence yield
a lot of information about symmetry breaking.