Pages that link to "Item:Q524555"
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The following pages link to Effective acoustic properties of a meta-material consisting of small Helmholtz resonators (Q524555):
Displaying 13 items.
- Resonance meets homogenization. Construction of meta-materials with astonishing properties (Q512223) (← links)
- Effective Maxwell's equations for perfectly conducting split ring resonators (Q1661668) (← links)
- The geometric average of curl-free fields in periodic geometries (Q1983536) (← links)
- Investigation of the effective density of arbitrarily shaped plate-type acoustic metamaterials without mass attached (Q2190428) (← links)
- Effective Helmholtz problem in a domain with a Neumann sieve perforation (Q2201778) (← links)
- Computational homogenisation of acoustic metafoams (Q2325829) (← links)
- Application of the method of asymptotic homogenization to an acoustic metafluid (Q2889174) (← links)
- (Q4601446) (← links)
- High-order homogenization in optimal control by the Bloch wave method (Q5016157) (← links)
- Sound absorption by perforated walls along boundaries (Q5102264) (← links)
- Homogenization of sound-soft and high-contrast acoustic metamaterials in subcritical regimes (Q6044900) (← links)
- Spectrum of the Laplacian on a Domain Perturbed by Small Resonators (Q6137595) (← links)
- Creating and controlling band gaps in periodic media with small resonators (Q6151812) (← links)
