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Biomechanical Measurement Error Can Be Caused by Fujifilm Thickness: A Theoretical, Experimental, and Computational Analysis

This is the first study to quantify the measurement error due to the physical thickness of Fujifilm for several material combinations relevant to orthopaedics. Theoretical and experimental analyses were conducted for cylinder-on-flat indentation over a series of forces (750 and 3000 N), cylinder dia...

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Autores principales: Sarwar, Ahmed, Srivastava, Simli, Chu, Chris, Machin, Alan, Schemitsch, Emil H., Bougherara, Habiba, Bagheri, Zahra S., Zdero, Radovan
Formato: Online Artículo Texto
Lenguaje:English
Publicado: Hindawi 2017
Materias:
Acceso en línea:https://www.ncbi.nlm.nih.gov/pmc/articles/PMC5576398/
https://www.ncbi.nlm.nih.gov/pubmed/28900622
http://dx.doi.org/10.1155/2017/4310314
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author Sarwar, Ahmed
Srivastava, Simli
Chu, Chris
Machin, Alan
Schemitsch, Emil H.
Bougherara, Habiba
Bagheri, Zahra S.
Zdero, Radovan
author_facet Sarwar, Ahmed
Srivastava, Simli
Chu, Chris
Machin, Alan
Schemitsch, Emil H.
Bougherara, Habiba
Bagheri, Zahra S.
Zdero, Radovan
author_sort Sarwar, Ahmed
collection PubMed
description This is the first study to quantify the measurement error due to the physical thickness of Fujifilm for several material combinations relevant to orthopaedics. Theoretical and experimental analyses were conducted for cylinder-on-flat indentation over a series of forces (750 and 3000 N), cylinder diameters (0 to 80 mm), and material combinations (metal-on-metal, MOM; metal-on-polymer, MOP; metal-on-bone, MOB). For the scenario without Fujifilm, classic Hertzian theory predicted the true line-type contact width as W(O) = {(8FD(cyl))/(πL(cyl))[(1 − ν(cyl)(2))/E(cyl) + (1 − ν(flat)(2))/E(flat)]}(1/2), where F is compressive force, D(cyl) is cylinder diameter, L(cyl) is cylinder length, ν(cyl) and ν(flat) are cylinder and flat Poisson's ratios, and E(cyl) and E(flat) are cylinder and flat elastic moduli. For the scenario with Fujifilm, experimental measurements resulted in contact widths of W(F) = 0.1778 × F(0.2273) × D(0.2936) for MOM tests, W(F) = 0.0449 × F(0.4664) × D(0.4201) for MOP tests, and W(F) = 0.1647 × F(0.2397) × D(0.3394) for MOB tests, where F is compressive force and D is cylinder diameter. Fujifilm thickness error ratio W(F)/W(O) showed a nonlinear decrease versus cylinder diameter, whilst error graphs shifted down as force increased. Computational finite element analysis for several test cases agreed with theoretical and experimental data, respectively, to within 3.3% and 1.4%. Despite its wide use, Fujifilm's measurement errors must be kept in mind when employed in orthopaedic biomechanics research.
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spelling pubmed-55763982017-09-12 Biomechanical Measurement Error Can Be Caused by Fujifilm Thickness: A Theoretical, Experimental, and Computational Analysis Sarwar, Ahmed Srivastava, Simli Chu, Chris Machin, Alan Schemitsch, Emil H. Bougherara, Habiba Bagheri, Zahra S. Zdero, Radovan Biomed Res Int Research Article This is the first study to quantify the measurement error due to the physical thickness of Fujifilm for several material combinations relevant to orthopaedics. Theoretical and experimental analyses were conducted for cylinder-on-flat indentation over a series of forces (750 and 3000 N), cylinder diameters (0 to 80 mm), and material combinations (metal-on-metal, MOM; metal-on-polymer, MOP; metal-on-bone, MOB). For the scenario without Fujifilm, classic Hertzian theory predicted the true line-type contact width as W(O) = {(8FD(cyl))/(πL(cyl))[(1 − ν(cyl)(2))/E(cyl) + (1 − ν(flat)(2))/E(flat)]}(1/2), where F is compressive force, D(cyl) is cylinder diameter, L(cyl) is cylinder length, ν(cyl) and ν(flat) are cylinder and flat Poisson's ratios, and E(cyl) and E(flat) are cylinder and flat elastic moduli. For the scenario with Fujifilm, experimental measurements resulted in contact widths of W(F) = 0.1778 × F(0.2273) × D(0.2936) for MOM tests, W(F) = 0.0449 × F(0.4664) × D(0.4201) for MOP tests, and W(F) = 0.1647 × F(0.2397) × D(0.3394) for MOB tests, where F is compressive force and D is cylinder diameter. Fujifilm thickness error ratio W(F)/W(O) showed a nonlinear decrease versus cylinder diameter, whilst error graphs shifted down as force increased. Computational finite element analysis for several test cases agreed with theoretical and experimental data, respectively, to within 3.3% and 1.4%. Despite its wide use, Fujifilm's measurement errors must be kept in mind when employed in orthopaedic biomechanics research. Hindawi 2017 2017-08-16 /pmc/articles/PMC5576398/ /pubmed/28900622 http://dx.doi.org/10.1155/2017/4310314 Text en Copyright © 2017 Ahmed Sarwar et al. https://creativecommons.org/licenses/by/4.0/ This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.
spellingShingle Research Article
Sarwar, Ahmed
Srivastava, Simli
Chu, Chris
Machin, Alan
Schemitsch, Emil H.
Bougherara, Habiba
Bagheri, Zahra S.
Zdero, Radovan
Biomechanical Measurement Error Can Be Caused by Fujifilm Thickness: A Theoretical, Experimental, and Computational Analysis
title Biomechanical Measurement Error Can Be Caused by Fujifilm Thickness: A Theoretical, Experimental, and Computational Analysis
title_full Biomechanical Measurement Error Can Be Caused by Fujifilm Thickness: A Theoretical, Experimental, and Computational Analysis
title_fullStr Biomechanical Measurement Error Can Be Caused by Fujifilm Thickness: A Theoretical, Experimental, and Computational Analysis
title_full_unstemmed Biomechanical Measurement Error Can Be Caused by Fujifilm Thickness: A Theoretical, Experimental, and Computational Analysis
title_short Biomechanical Measurement Error Can Be Caused by Fujifilm Thickness: A Theoretical, Experimental, and Computational Analysis
title_sort biomechanical measurement error can be caused by fujifilm thickness: a theoretical, experimental, and computational analysis
topic Research Article
url https://www.ncbi.nlm.nih.gov/pmc/articles/PMC5576398/
https://www.ncbi.nlm.nih.gov/pubmed/28900622
http://dx.doi.org/10.1155/2017/4310314
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