Modeling Tensegrity Systems via Energy Minimization

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Authors

Muresan, Adrian

Date

2014-08-26

Type

thesis

Language

eng

Keyword

Tensegrity , Energy Minimization

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Abstract

Tensegrity systems are a type of structural system relying on a balance of tension and compression forces to maintain structural soundness. These systems have a wide variety of applications ranging from architecture to biological modeling, art, and even space exploration. This thesis provides a flexible modeling platform for tensegrity systems, allowing exploration of a wide range of systems, including fractal and adaptive tensegrity systems. In order to provide the necessary flexibility for scientific exploration, this framework incorporates a hierarchical object definition structure. A hill climbing algorithm is provided for finding minimal potential energy states of these systems. Extensive validation of the presented hill climbing algorithm shows that this algorithm finds global minima in $99\%$ of test cases. This framework employs a clear distinction between object definition, object sampling, and object optimization, to allow for a greater range of uses.

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Thesis (Master, Computing) -- Queen's University, 2014-08-26 14:37:58.806

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This publication is made available by the authority of the copyright owner solely for the purpose of private study and research and may not be copied or reproduced except as permitted by the copyright laws without written authority from the copyright owner.

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