Abstract:This article presents the effects of the frontal and rear-end impact loadings on the cervical spine components by using a multibody dynamic model of the head and neck, and a viscoelastic finite element (FE) model of the six cervical intervertebral discs. A threedimensional multi-body model of the human head and neck is used to simulate 15 g frontal and 8.5 g rear-end impacts. The load history at each intervertebral joint from the predictions of the multi-body model is used as dynamic loading boundary condition… Show more
“…In vitro and in vivo measurements have been accompanied by computer simulations (in silico) in order to determine the internal dynamics of the spine. In contrast to experimental testing, computer models allow biomechanical analyses of the spine in a more efficient, ethically acceptable and completely reproducible manner (Esat and Acar 2008;Gatton et al 2011). To achieve this, all relevant structural elements, e. g. vertebrae, IVDs, spinal ligaments, and muscletendon complexes (MTCs); their material properties; and an appropriate verification of the whole model need to be taken into account to accurately predict the internal dynamics and the load distribution of the spine, and to analyse the functionality and purpose of the different biological structures.…”
Determining the internal dynamics of the human spine's biological structure is one essential step that allows enhanced understanding of spinal degeneration processes. The unavailability of internal load figures in other methods highlights the importance of the forward dynamics approach as the most powerful approach to examine the internal degeneration of spinal structures. Consequently, a forward dynamics full-body model of the human body with a detailed lumbar spine is introduced. The aim was to determine the internal dynamics and the contribution of different spinal structures to loading. The multi-body model consists of the lower extremities, two feet, shanks and thighs, the pelvis, five lumbar vertebrae, and a lumped upper body including the head and both arms. All segments are modelled as rigid bodies. 202 muscles (legs, back, abdomen) are included as Hill-type elements. 58 nonlinear force elements are included to represent all spinal ligaments. The lumbar intervertebral discs were modelled nonlinearly. As results, internal kinematics, muscle forces, and internal loads for each biological structure are presented. A comparison between the nonlinear (new, enhanced modelling approach) and linear (standard modelling approach, bushing) modelling approaches of the intervertebral disc is presented. The model is available to all researchers as ready-to-use C/C++ code within our in-house multi-body simulation code demoa with all relevant binaries included.
“…In vitro and in vivo measurements have been accompanied by computer simulations (in silico) in order to determine the internal dynamics of the spine. In contrast to experimental testing, computer models allow biomechanical analyses of the spine in a more efficient, ethically acceptable and completely reproducible manner (Esat and Acar 2008;Gatton et al 2011). To achieve this, all relevant structural elements, e. g. vertebrae, IVDs, spinal ligaments, and muscletendon complexes (MTCs); their material properties; and an appropriate verification of the whole model need to be taken into account to accurately predict the internal dynamics and the load distribution of the spine, and to analyse the functionality and purpose of the different biological structures.…”
Determining the internal dynamics of the human spine's biological structure is one essential step that allows enhanced understanding of spinal degeneration processes. The unavailability of internal load figures in other methods highlights the importance of the forward dynamics approach as the most powerful approach to examine the internal degeneration of spinal structures. Consequently, a forward dynamics full-body model of the human body with a detailed lumbar spine is introduced. The aim was to determine the internal dynamics and the contribution of different spinal structures to loading. The multi-body model consists of the lower extremities, two feet, shanks and thighs, the pelvis, five lumbar vertebrae, and a lumped upper body including the head and both arms. All segments are modelled as rigid bodies. 202 muscles (legs, back, abdomen) are included as Hill-type elements. 58 nonlinear force elements are included to represent all spinal ligaments. The lumbar intervertebral discs were modelled nonlinearly. As results, internal kinematics, muscle forces, and internal loads for each biological structure are presented. A comparison between the nonlinear (new, enhanced modelling approach) and linear (standard modelling approach, bushing) modelling approaches of the intervertebral disc is presented. The model is available to all researchers as ready-to-use C/C++ code within our in-house multi-body simulation code demoa with all relevant binaries included.
“…In the context of the spine, the scale bridging between the multi‐body system and a finite‐element model has been applied using co‐simulations or by performing pre‐computations with an approximation of the mechanical response using surrogate models to define the bushing element , which is the approach investigated in this contribution.…”
Section: Applicationsmentioning
confidence: 99%
“…The simplest models available are based on a computationally cheap multi-body system (cf. [53][54][55][56][57][58] among others). Herein, all bones of the skeleton (including the vertebrae) are modeled as rigid bodies with a reduction of their three-dimensional (3D) properties at their respective centers of gravity.…”
Section: Human Spine Simulationmentioning
confidence: 99%
“…Moreover, Dirichlet boundary conditions allow to prescribe a solid displacement N u S as well as a hydraulic pore-fluid pressure N P on the surface of the intervertebral disc. To couple multi-body systems with continuum-mechanically based finite-element models, scalebridging and homogenization techniques need to be applied to transfer continuum quantities like stresses and strains of the 'micro' finite-element model D to integral forces P C and displacements P D used in the 'macro' multi-body system C and vice versa; compare Figure 1 In the context of the spine, the scale bridging between the multi-body system and a finite-element model has been applied using co-simulations [55,56] or by performing pre-computations with an approximation of the mechanical response P C using surrogate models to define the bushing element [24], which is the approach investigated in this contribution.…”
“…The cervical spine model can be connected to a head model for controlling the head movements. Different kinds of head movements, including flexion, extension, axial rotation, and bending, were simulated by applying external loads to the FE cervical spine model (Van der Horst, 2002; Esat et al ., 2005; Hedenstierna and Halldin, 2008; Esat and Acar, 2009; Hedenstierna et al , 2009). The above existing head models do not include any skin or fatty tissue.…”
In a respirator fit test, a subject is required to perform a series of exercises that include moving the head up and down and rotating the head left and right. These head movements could affect respirator sealing properties during the fit test and consequently affect fit factors. In a model-based system, it is desirable to have similar capability to predict newly designed respirators. In our previous work, finite element modeling (FEM)-based contact simulation between a headform and a filtering facepiece respirator was carried out. However, the headform was assumed to be static or fixed. This paper presents the first part of a series study on the effect of headform movement on contact pressures—a new headform with the capability to move down (flexion), up (extension), and rotate left and right-and validation. The newly developed headforms were validated for movement by comparing the simulated cervical vertebrae rotation angles with experimental results from the literature.
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