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2011
DOI: 10.1007/s10237-011-0318-y
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Computational modeling of bone density profiles in response to gait: a subject-specific approach

Abstract: The goal of this study is to explore the potential of computational growth models to predict bone density profiles in the proximal tibia in response to gait-induced loading. From a modeling point of view, we design a finite element-based computational algorithm using the theory of open system thermodynamics. In this algorithm, the biological problem, the balance of mass, is solved locally on the integration point level, while the mechanical problem, the balance of linear momentum, is solved globally on the nod… Show more

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Cited by 14 publications
(27 citation statements)
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References 37 publications
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“…We know why dental implants loosen over time in response to bone remodeling. We know that osteoporosis is associated with a local bone loss, which can be correlated to gait profiles [91]. And we know why high-performance athletes in asymmetric sports, such as tennis players or baseball pitchers, have a significantly stronger dominant arm, in which they might develop chronic pain [104].…”
Section: A Brief History Of Growth and Remodelingmentioning
confidence: 99%
“…We know why dental implants loosen over time in response to bone remodeling. We know that osteoporosis is associated with a local bone loss, which can be correlated to gait profiles [91]. And we know why high-performance athletes in asymmetric sports, such as tennis players or baseball pitchers, have a significantly stronger dominant arm, in which they might develop chronic pain [104].…”
Section: A Brief History Of Growth and Remodelingmentioning
confidence: 99%
“…The balance of mass for open systems balances its rate of change ρ̇ 0 with a possible in- or outflux of mass R and mass source ℛ 0 [51, 64]. trueρ˙0=Div(R)+0 …”
Section: Continuum Modeling Of Area Growthmentioning
confidence: 99%
“…The second keep the volume constant, while the density changes. Pang et al (2011) presented these concepts for isotropic growth andMenzel (2004, 2007) for anisotropic growth. The kinematics of these approximations were first described by Skalak et al (1982) and Rodriguez et al (1994).…”
Section: Motivationmentioning
confidence: 99%