2008
DOI: 10.1088/1742-6596/96/1/012178
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Identification of nonlinear anelastic models

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Cited by 1 publication
(2 citation statements)
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“…For the physical modal parameters of the mechanical model, we have used the modal elastic constants and the modal damping constants k μ and c μ , respectively, where μ =1,..., n (where n is the number of DOFs of the system), or the modal reduced frequency and the modal damping factor p μ and ξ μ . These can be considered the elastometric parameters which characterize the status of the tooth-PDL tissue system [ 32 , 33 ], affected in a certain degree by parodonthosis [ 34 ]. An experimental method based on the free response analysis was utilized in order to obtain these parameters.…”
Section: Discussionmentioning
confidence: 99%
See 1 more Smart Citation
“…For the physical modal parameters of the mechanical model, we have used the modal elastic constants and the modal damping constants k μ and c μ , respectively, where μ =1,..., n (where n is the number of DOFs of the system), or the modal reduced frequency and the modal damping factor p μ and ξ μ . These can be considered the elastometric parameters which characterize the status of the tooth-PDL tissue system [ 32 , 33 ], affected in a certain degree by parodonthosis [ 34 ]. An experimental method based on the free response analysis was utilized in order to obtain these parameters.…”
Section: Discussionmentioning
confidence: 99%
“…The first step in order to obtain λ μ is to built the overdetermined system of equations [ 32 , 33 ]: which can be written in the formal form [ X ]{ s }=−{ x }, where [ X ] is a m × 2 n matrix, { s } is a 2 n × 1 column matrix, and { x } is a m × 1 matrix (where m ≥ 2 n ). This represents, if m > 2 n , an overdetermined system of equations.…”
Section: Signal Processing and Identification Procedure: The Pronymentioning
confidence: 99%