Determination of Young's modulus of mandibular bone using inverse analysis

Development of a numerical model applicable to clinical practice, and in particular oral implantology, requires knowledge of the mechanical properties of mandibular bone. The wide range of mechanical parameters found in the literature prompted us to develop an inverse analysis method that takes into...

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Published inMedical engineering & physics Vol. 32; no. 6; pp. 630 - 637
Main Authors Odin, Guillaume, Savoldelli, Charles, Bouchard, Pierre-Olivier, Tillier, Yannick
Format Journal Article
LanguageEnglish
Published Kidlington Elsevier Ltd 01.07.2010
Elsevier
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Abstract Development of a numerical model applicable to clinical practice, and in particular oral implantology, requires knowledge of the mechanical properties of mandibular bone. The wide range of mechanical parameters found in the literature prompted us to develop an inverse analysis method that takes into account the exact geometry of each specimen tested, regardless of its shape. The Young's modulus of 3000 MPa we determined for mandibular bone using this approach is lower than the values reported in the literature. This difference can be explained by numerous experimental factors, related in particular to the bone specimens used. However, the main reason is that, unlike most previously published papers on the subject, the heterogeneity of bone led us to select a specimen size at the upper end of the scale, close to clinical reality.
AbstractList Development of a numerical model applicable to clinical practice, and in particular oral implantology, requires knowledge of the mechanical properties of mandibular bone. The wide range of mechanical parameters found in the literature prompted us to develop an inverse analysis method that takes into account the exact geometry of each specimen tested, regardless of its shape. The Young's modulus of 3000 MPa we determined for mandibular bone using this approach is lower than the values reported in the literature. This difference can be explained by numerous experimental factors, related in particular to the bone specimens used. However, the main reason is that, unlike most previously published papers on the subject, the heterogeneity of bone led us to select a specimen size at the upper end of the scale, close to clinical reality.
Development of a numerical model applicable to clinical practice, and in particular oral implantology, requires knowledge of the mechanical properties of mandibular bone. The wide range of mechanical parameters found in the literature prompted us to develop an inverse analysis method that takes into account the exact geometry of each specimen tested, regardless of its shape. The Young's modulus of 3000MPa we determined for mandibular bone using this approach is lower than the values reported in the literature. This difference can be explained by numerous experimental factors, related in particular to the bone specimens used. However, the main reason is that, unlike most previously published papers on the subject, the heterogeneity of bone led us to select a specimen size at the upper end of the scale, close to clinical reality.
Development of a numerical model applicable to clinical practice, and in particular oral implantology, requires knowledge of the mechanical properties of mandibular bone. The wide range of mechanical parameters found in the literature prompted us to develop an inverse analysis method that takes into account the exact geometry of each specimen tested, regardless of its shape. The Young's modulus of 3000 MPa we determined for mandibular bone using this approach is lower than the values reported in the literature. This difference can be explained by numerous experimental factors, related in particular to the bone specimens used. However, the main reason is that, unlike most previously published papers on the subject, the heterogeneity of bone led us to select a specimen size at the upper end of the scale, close to clinical reality.
Development of a numerical model applicable to clinical practice, and in particular oral implantology, requires knowledge of the mechanical properties of mandibular bone. The wide range of mechanical parameters found in the literature prompted us to develop an inverse analysis method that takes into account the exact geometry of each specimen tested, regardless of its shape. The Young's modulus of 3000MPa we determined for mandibular bone using this approach is lower than the values reported in the literature. This difference can be explained by numerous experimental factors, related in particular to the bone specimens used. However, the main reason is that, unlike most previously published papers on the subject, the heterogeneity of bone led us to select a specimen size at the upper end of the scale, close to clinical reality.Development of a numerical model applicable to clinical practice, and in particular oral implantology, requires knowledge of the mechanical properties of mandibular bone. The wide range of mechanical parameters found in the literature prompted us to develop an inverse analysis method that takes into account the exact geometry of each specimen tested, regardless of its shape. The Young's modulus of 3000MPa we determined for mandibular bone using this approach is lower than the values reported in the literature. This difference can be explained by numerous experimental factors, related in particular to the bone specimens used. However, the main reason is that, unlike most previously published papers on the subject, the heterogeneity of bone led us to select a specimen size at the upper end of the scale, close to clinical reality.
Abstract Development of a numerical model applicable to clinical practice, and in particular oral implantology, requires knowledge of the mechanical properties of mandibular bone. The wide range of mechanical parameters found in the literature prompted us to develop an inverse analysis method that takes into account the exact geometry of each specimen tested, regardless of its shape. The Young's modulus of 3000 MPa we determined for mandibular bone using this approach is lower than the values reported in the literature. This difference can be explained by numerous experimental factors, related in particular to the bone specimens used. However, the main reason is that, unlike most previously published papers on the subject, the heterogeneity of bone led us to select a specimen size at the upper end of the scale, close to clinical reality.
Author Bouchard, Pierre-Olivier
Odin, Guillaume
Savoldelli, Charles
Tillier, Yannick
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Issue 6
Keywords Biomechanics
Inverse analysis
Young's modulus
Finite element analysis
Mandible bone
Human
Elastic modulus
Mandible
Mechanical properties
Inverse problem
Osteoarticular system
Finite element method
Medical imagery
Numerical simulation
Computerized axial tomography
Simulation model
Bone
Biomedical engineering
Language English
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Snippet Development of a numerical model applicable to clinical practice, and in particular oral implantology, requires knowledge of the mechanical properties of...
Abstract Development of a numerical model applicable to clinical practice, and in particular oral implantology, requires knowledge of the mechanical properties...
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SubjectTerms Aged, 80 and over
Biological and medical sciences
Biomechanical Phenomena
Biomechanics
Biomechanics. Biorheology
Computerized, statistical medical data processing and models in biomedicine
Elastic Modulus
Engineering Sciences
Female
Finite element analysis
Fundamental and applied biological sciences. Psychology
Humans
Inverse analysis
Male
Mandible
Mandible bone
Materials
Medical sciences
Models and simulation
Models, Biological
Radiology
Reproducibility of Results
Skeleton and joints
Software
Tissues, organs and organisms biophysics
Vertebrates: osteoarticular system, musculoskeletal system
Young's modulus
Title Determination of Young's modulus of mandibular bone using inverse analysis
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https://www.clinicalkey.es/playcontent/1-s2.0-S1350453310000731
https://dx.doi.org/10.1016/j.medengphy.2010.03.009
https://www.ncbi.nlm.nih.gov/pubmed/20466581
https://www.proquest.com/docview/733960772
https://www.proquest.com/docview/754538387
https://minesparis-psl.hal.science/hal-00509752
Volume 32
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