Bulk stress is bulk modulus times strain¶
When an object undergoes hydraulic compression due to a stress exerted by a surrounding liquid, the pressure (hydraulic stress) on the object due to the fluid is proportional to the fractional change in the object’s volume due to that pressure and the bulk modulus of the object. Thus, bulk modulus of a substance is a measure of its resistance to bulk compression.
Notes:
This is an empirical law.
Links:
Equation 12-25 on p. 341 of “Fundamentals of Physics” by David Halladay et al., 10th Ed.
- Symbol:
Delta(p)
- Latex:
\(\Delta p\)
- Dimension:
pressure
- bulk_modulus¶
bulk_modulus
of the material.
- Symbol:
K
- Latex:
\(K\)
- Dimension:
pressure
- fractional_volume_change¶
fractional_change
of volume. See Fractional change is change over initial value.
- Symbol:
e_V
- Latex:
\(e_{V}\)
- Dimension:
dimensionless
- law¶
Delta(p) = K * e_V
- Latex:
- \[\Delta p = K e_{V}\]