2009
DOI: 10.1121/1.3126993
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Characterization of the trabecular bone structure using frequency modulated ultrasound pulse

Abstract: The objective of this study was to investigate the efficacy of modulated ultrasound signals in the measurement of bone properties as an early indicator of osteoporosis. Twenty-one trabecular bone cubes were harvested from sheep femoral condyles and the cube axes corresponded to the anatomic superior-inferior ͑SI͒, antero-posterior ͑AP͒, and medio-lateral ͑ML͒ orientations. Micro-CT measurements were made on those samples to obtain bone volume fraction ͑BV/TV͒, trabecular thickness ͑Tb.Th͒, and trabecular separ… Show more

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Cited by 14 publications
(13 citation statements)
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“…First, the exact value of BUA might change with the frequency ranges used to fit the straight line (Lin et al 2009). In current study, the frequency range was chosen as 0.4–0.9 MHz because the signal to noise ratio was highest in this range for the experimental setup.…”
Section: Discussionmentioning
confidence: 99%
“…First, the exact value of BUA might change with the frequency ranges used to fit the straight line (Lin et al 2009). In current study, the frequency range was chosen as 0.4–0.9 MHz because the signal to noise ratio was highest in this range for the experimental setup.…”
Section: Discussionmentioning
confidence: 99%
“…Reports of nonlinear frequency-dependent attenuation in human cancellous bone (Chaffa€ ı et al, 2000;Wear, 2001a;Lin et al, 2009) suggest that higher order terms (a 2 , a 3 ,…), though small in magnitude, may be significant in some instances. The phase of H(x), denoted by D/(x), and the phase velocity, denoted by v(x), of the sample may also be approximated by polynomials (again over a limited band of frequencies such as the experimental frequency band),…”
Section: A Parametric Modelmentioning
confidence: 97%
“…Therefore, poroelastic wave propagation theory is conceptually more appropriate than the homogenized equivalent media approach to characterize the properties of a porous medium. Isotropic poroelasticity theory has been used for many years to analyze wave propagation in cancellous bone (Williams 1992; Hosokawa and Otani, 1997, 1998; Haire & Langton 1999; Kaczmarek et al, 2002; Fellah et al, 2004; Wear 2005, 2009, 2010; Pakula et al, 2008; Cardoso et al, 2008), but it is only recently that the role of microarchitecture (Xia et al, 2007; Cardoso et al, 2008; Sasso et al, 2008; Haïat et al, 2008; Pakula 2009; Lin et al, 2009; Nguyen et al, 2010) has been included in poroelasticity theory through the fabric tensor (Cowin and Cardoso 2011). The fabric-dependent anisotropic poroelastic ultrasound (PEU) approach developed by Cowin and Cardoso (2011) has the advantage of providing a theoretical framework to describe the relationship between measurable wave properties (i.e.…”
Section: Introductionmentioning
confidence: 99%