Storage and loss moduli
Research context
postgraduate concept · established · As of 2026-10-10
For linear harmonic loading, the complex modulus separates in-phase elastic storage from quadrature viscous loss.
Key knowledge
For linear harmonic loading, the complex modulus separates in-phase elastic storage from quadrature viscous loss. Frequency and temperature expose relaxation timescales; extrapolating a fitted mode outside its measured range requires a material model.
Values and equations
E_star(omega) = E_prime(omega) + i*E_double_prime(omega)
- E_star
- complex modulus Pa
- E_prime
- storage modulus Pa
- E_double_prime
- loss modulus Pa
- omega
- angular frequency rad s^-1
Conditions and scope
- Assume a linear response after transients and a stated strain/stress phase convention; nonlinear yielding is outside this representation.
Sources · 1
References
Sources retain their recorded scope. A source link alone does not establish verification of every statement.
Evidence and review
Mechanics of Materials: Linear Viscoelasticity: Maxwell, standard-linear-solid, relaxation and harmonic response (relevant textbook sections)
2026-10-10 · Bounded author source inspection of storage and loss moduli, including the stated conditions; independent branch review is recorded separately.
Entry details
Permanent link to this entry ↗- Record identity
- res-chem-dynamic-moduli
- Revision
- research.1
- Structured reference record
- Postgraduate & research reference