Literature DB >> 15652563

Determination of patient-specific multi-joint kinematic models through two-level optimization.

Jeffrey A Reinbolt1, Jaco F Schutte, Benjamin J Fregly, Byung Il Koh, Raphael T Haftka, Alan D George, Kim H Mitchell.   

Abstract

Dynamic patient-specific musculoskeletal models have great potential for addressing clinical problems in orthopedics and rehabilitation. However, their predictive capability is limited by how well the underlying kinematic model matches the patient's structure. This study presents a general two-level optimization procedure for tuning any multi-joint kinematic model to a patient's experimental movement data. An outer level optimization modifies the model's parameters (joint position and orientations) while repeated inner level optimizations modify the model's degrees of freedom given the current parameters, with the goal of minimizing errors between model and experimental marker trajectories. The approach is demonstrated by fitting a 27 parameter, three-dimensional, 12 degree-of-freedom lower-extremity kinematic model to synthetic and experimental movement data for isolated joint (hip, knee, and ankle) and gait (full leg) motions. For noiseless synthetic data, the approach successfully recovered the known joint parameters to within an arbitrarily tight tolerance. When noise was added to the synthetic data, root-mean-square (RMS) errors between known and recovered joint parameters were within 10.4 degrees and 10 mm. For experimental data, RMS marker distance errors were reduced by up to 62% compared to methods that estimate joint parameters from anatomical landmarks. Optimized joint parameters found using a loaded full-leg gait motion differed significantly from those found using unloaded individual joint motions. In the future, this approach may facilitate the creation of dynamic patient-specific musculoskeletal models for predictive clinical applications.

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Year:  2005        PMID: 15652563     DOI: 10.1016/j.jbiomech.2004.03.031

Source DB:  PubMed          Journal:  J Biomech        ISSN: 0021-9290            Impact factor:   2.712


  38 in total

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3.  Evaluation of parallel decomposition methods for biomechanical optimizations.

Authors:  Byung Il Koh; Jeffrey A Reinbolt; Benjamin J Fregly; Alan D George
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4.  3D inverse dynamics in non-orthonormal segment coordinate system.

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Journal:  Med Biol Eng Comput       Date:  2007-01-25       Impact factor: 2.602

5.  Parallel asynchronous particle swarm optimization.

Authors:  Byung-Il Koh; Alan D George; Raphael T Haftka; Benjamin J Fregly
Journal:  Int J Numer Methods Eng       Date:  2006-07-23       Impact factor: 3.477

6.  Are patient-specific joint and inertial parameters necessary for accurate inverse dynamics analyses of gait?

Authors:  Jeffrey A Reinbolt; Raphael T Haftka; Terese L Chmielewski; Benjamin J Fregly
Journal:  IEEE Trans Biomed Eng       Date:  2007-05       Impact factor: 4.538

7.  Evaluation of a particle swarm algorithm for biomechanical optimization.

Authors:  Jaco F Schutte; Byung-Il Koh; Jeffrey A Reinbolt; Raphael T Haftka; Alan D George; Benjamin J Fregly
Journal:  J Biomech Eng       Date:  2005-06       Impact factor: 2.097

8.  Is my model good enough? Best practices for verification and validation of musculoskeletal models and simulations of movement.

Authors:  Jennifer L Hicks; Thomas K Uchida; Ajay Seth; Apoorva Rajagopal; Scott L Delp
Journal:  J Biomech Eng       Date:  2015-01-26       Impact factor: 2.097

9.  Global sensitivity analysis of the joint kinematics during gait to the parameters of a lower limb multi-body model.

Authors:  Aimad El Habachi; Florent Moissenet; Sonia Duprey; Laurence Cheze; Raphaël Dumas
Journal:  Med Biol Eng Comput       Date:  2015-03-18       Impact factor: 2.602

10.  Effects of densitometry, material mapping and load estimation uncertainties on the accuracy of patient-specific finite-element models of the scapula.

Authors:  Gianni Campoli; Bart Bolsterlee; Frans van der Helm; Harrie Weinans; Amir A Zadpoor
Journal:  J R Soc Interface       Date:  2014-02-12       Impact factor: 4.118

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