Module Title
3-D Biomechanical Modelling
Keywords
Link-segment, kinematics, kinetics, Euler angles, translation, rotation |
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Prerequisites for Module
None, in addition to course entry requirements.
Corequisite Modules
None.
Precluded Modules
None.
Aims of Module
To provide students with an advanced mathematical and software background in order to design and implement multisegmental modelling of the human body for biomechanical assessment.
Learning Outcomes for Module
On completion of this module, students are expected to be able to:
| 1. |
Analyse the main principles of trigonometry and Euclidean geometry, required for 3-D biomechanical modelling.
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| 2. |
Critically evaluate the concepts of rotational/translational movements and Euler angles.
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| 3. |
Discuss and utilise the software programming language required to design and implement multisegmental biomechanical models.
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Indicative Module Content
Link-segment, kinematic and kinetic modelling, Euler angles, translation and rotation. Trigonometry and Euclidean geometry. Marker sets, multisegmental approach. 3D modelling software and programming languages.
| Indicative Student Workload
Contact Hours
| Full Time | Lectures
| 10 | Practicals (Computer Lab)
| 20 | Tutorials
| 10 |
Directed Study
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| 60 |
Private Study
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| 50 |
Mode of Delivery
This module will be delivered by means of lectures, directed study, software packages, tutorials and practical classes.
Assessment Plan
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Learning Outcomes Assessed
| | Component 1 | 1,2,3
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Component 1 will take the form of a 2000-word computer based assessment to include design of a biomechanical model, using the required software application and programming language.
Indicative Bibliography
| 1. | STERGIOU, N., 2004. Innovative Analysis of Human Movement, Human Kinetics, New York
| | 2. | YAMAGUCHI, G., 2005. Dynamic Modeling of Musculoskeletal Motion: A Vectorized Approach for Biomechanical Analysis in Three Dimensions. Springer-Verlag New York Inc.
| | 3. | ZINKOVSKY, A.V., SHOLUHA, V.A., 1996. Mathematical Modeling and Computer Simulation of Biomechanical Systems. World Scientific Publishing Co Pte Ltd
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