Literature DB >> 21616471

Effects of loading frequency on the functional adaptation of trabeculae predicted by bone remodeling simulation.

Yoshitaka Kameo1, Taiji Adachi, Masaki Hojo.   

Abstract

The process of bone remodeling is regulated by metabolic activities of many bone cells. While osteoclasts and osteoblasts are responsible for bone resorption and formation, respectively, activities of these cells are believed to be controlled by a mechanosensory system of osteocytes embedded in the extracellular bone matrix. Several experimental and theoretical studies have suggested that the strain-derived interstitial fluid flow in lacuno-canalicular porosity serves as the prime mover for bone remodeling. Previously, we constructed a mathematical model for trabecular bone remodeling that interconnects the microscopic cellular activities with the macroscopic morphological changes in trabeculae through the mechanical hierarchy. This model assumes that fluid-induced shear stress acting on osteocyte processes is a driving force for bone remodeling. The validity of this model has been demonstrated with a remodeling simulation using a two-dimensional trabecular model. In this study, to investigate the effects of loading frequency, which is thought to be a significant mechanical factor in bone remodeling, we simulated morphological changes of a three-dimensional single trabecula under cyclic uniaxial loading with various frequencies. The results of the simulation show the trabecula reoriented to the loading direction with the progress of bone remodeling. Furthermore, as the imposed loading frequency increased, the diameter of the trabecula in the equilibrium state was enlarged by remodeling. These results indicate that our simulation model can successfully evaluate the relationship between loading frequency and trabecular bone remodeling.
Copyright © 2011 Elsevier Ltd. All rights reserved.

Mesh:

Year:  2011        PMID: 21616471     DOI: 10.1016/j.jmbbm.2011.03.008

Source DB:  PubMed          Journal:  J Mech Behav Biomed Mater        ISSN: 1878-0180


  7 in total

1.  Morphology analysis of vertebral trabecular bone under dynamic loading based on multi-scale theory.

Authors:  Khairul Salleh Basaruddin; Naoki Takano; Yuto Yoshiwara; Takayoshi Nakano
Journal:  Med Biol Eng Comput       Date:  2012-09-05       Impact factor: 2.602

2.  Histochemical examination on the peri-implant bone with early occlusal loading after the immediate placement into extraction sockets.

Authors:  Yoshiki Ikeda; Tomoka Hasegawa; Tomomaya Yamamoto; Paulo Henrique Luiz de Freitas; Kimimitsu Oda; Akiko Yamauchi; Atsuro Yokoyama
Journal:  Histochem Cell Biol       Date:  2018-02-12       Impact factor: 4.304

3.  Resonance in the mouse tibia as a predictor of frequencies and locations of loading-induced bone formation.

Authors:  Liming Zhao; Todd Dodge; Arun Nemani; Hiroki Yokota
Journal:  Biomech Model Mechanobiol       Date:  2013-04-11

4.  Predicting cortical bone adaptation to axial loading in the mouse tibia.

Authors:  A F Pereira; B Javaheri; A A Pitsillides; S J Shefelbine
Journal:  J R Soc Interface       Date:  2015-09-06       Impact factor: 4.118

5.  Numerical Method for the Design of Healing Chamber in Additive-Manufactured Dental Implants.

Authors:  Hsiao-Chien Lee; Pei-I Tsai; Chih-Chieh Huang; San-Yuan Chen; Chuen-Guang Chao; Nien-Ti Tsou
Journal:  Biomed Res Int       Date:  2017-02-12       Impact factor: 3.411

6.  A Three-Dimensional Mechanical Loading Model of Human Osteocytes in Their Native Matrix.

Authors:  Chen Zhang; Elisabet Farré-Guasch; Jianfeng Jin; Huib W van Essen; Jenneke Klein-Nulend; Nathalie Bravenboer
Journal:  Calcif Tissue Int       Date:  2021-10-13       Impact factor: 4.333

7.  Bone remodelling patterns around orthodontic mini-implants migrating in bone: an experimental study in rat vertebrae.

Authors:  Kathrin Becker; Nicole Rauch; Giulia Brunello; Sarah Azimi; Mathias Beller; Mira Hüfner; Manuel Nienkemper; Beryl Schwarz-Herzke; Dieter Drescher
Journal:  Eur J Orthod       Date:  2021-12-01       Impact factor: 3.075

  7 in total

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