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Biomechanics and modeling in mechanobiology2018; 17(3); 877-890; doi: 10.1007/s10237-017-0998-z

Mathematical modelling of bone adaptation of the metacarpal subchondral bone in racehorses.

Abstract: In Thoroughbred racehorses, fractures of the distal limb are commonly catastrophic. Most of these fractures occur due to the accumulation of fatigue damage from repetitive loading, as evidenced by microdamage at the predilection sites for fracture. Adaptation of the bone in response to training loads is important for fatigue resistance. In order to better understand the mechanism of subchondral bone adaptation to its loading environment, we utilised a square root function defining the relationship between bone volume fraction [Formula: see text] and specific surface [Formula: see text] of the subchondral bone of the lateral condyles of the third metacarpal bone (MCIII) of the racehorse, and using this equation, developed a mathematical model of subchondral bone that adapts to loading conditions observed in vivo. The model is expressed as an ordinary differential equation incorporating a formation rate that is dependent on strain energy density. The loading conditions applied to a selected subchondral region, i.e. volume of interest, were estimated based on joint contact forces sustained by racehorses in training. For each of the initial conditions of [Formula: see text] we found no difference between subsequent homoeostatic [Formula: see text] at any given loading condition, but the time to reach equilibrium differed by initial [Formula: see text] and loading condition. We found that the observed values for [Formula: see text] from the mathematical model output were a good approximation to the existing data for racehorses in training or at rest. This model provides the basis for understanding the effect of changes to training strategies that may reduce the risk of racehorse injury.
Publication Date: 2018-01-17 PubMed ID: 29344755DOI: 10.1007/s10237-017-0998-zGoogle Scholar: Lookup
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Summary

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This research study investigates the adaptation of subchondral bone in racehorses’ metacarpal regions to repetitive loading conditions, such as those experienced during training. By creating a mathematical model based on observed in vivo data, the researchers aim to better understand how changes in training strategy can potentially reduce the risk of injury in racehorses.

Understanding the Purpose of the Research and Methodology Used

  • The main purpose of the study was to understand how subchondral bone – the layer of bone just under the cartilage in a joint, in the metacarpal region of racehorses adapts to repetitive loading and training. This understanding could help reduce the risk of injuries in racehorses during their training.
  • To do this, the researchers developed a mathematical model using a square root function that represents the relationship between the bone volume fraction (BVF) and the specific surface (BS) of the subchondral bone.
  • This relationship was determined from the lateral condyles of the third metacarpal bone (MCIII), a key area of the horse’s limb that often experiences a high degree of stress and is prone to injury.

The Mathematical Model and Its Variables

  • The mathematical model they created is an ordinary differential equation that incorporates a formation rate dependent on strain energy density, an indication of the energy stored in the bone due to deformation caused by applied loads.
  • When applied to a selected subchondral region (or volume of interest), the model estimates the strain the subchondral bone is under based on the joint contact forces imposed on the horse during training.
  • For each of the initial conditions of BVF, the research indicates that the subsequent homoeostatic BVF at any given loading condition is similar, but the time to reach equilibrium varies depending on the initial BVF and loading condition.

Evaluation of the Model and Implications of Findings

  • The developed mathematical model produced calculated BVF values that were a good approximation to existing data from racehorses, whether in training or at rest.
  • This suggests that the model may be effective in predicting how the subchondral bone in the horse’s metacarpal regions adapts to varying loading conditions.
  • Overall, the research provides a basis for better understanding how changes in training strategies may affect the health and endurance of racehorse bones, with the ultimate goal of reducing the potential for fractures and injuries.

Cite This Article

APA
Hitchens PL, Pivonka P, Malekipour F, Whitton RC. (2018). Mathematical modelling of bone adaptation of the metacarpal subchondral bone in racehorses. Biomech Model Mechanobiol, 17(3), 877-890. https://doi.org/10.1007/s10237-017-0998-z

Publication

ISSN: 1617-7940
NlmUniqueID: 101135325
Country: Germany
Language: English
Volume: 17
Issue: 3
Pages: 877-890

Researcher Affiliations

Hitchens, Peta L
  • Equine Centre, Melbourne Veterinary School, Faculty of Veterinary and Agricultural Sciences, University of Melbourne, Werribee, VIC, 3030, Australia. phitchens@unimelb.edu.au.
Pivonka, Peter
  • School of Chemistry, Physics and Mechanical Engineering, Queensland University of Technology, Brisbane, QLD, 4000, Australia.
Malekipour, Fatemeh
  • Department of Biomedical Engineering, University of Melbourne, Parkville, VIC, 3010, Australia.
Whitton, R Chris
  • Equine Centre, Melbourne Veterinary School, Faculty of Veterinary and Agricultural Sciences, University of Melbourne, Werribee, VIC, 3030, Australia.

MeSH Terms

  • Adaptation, Physiological
  • Animals
  • Horses / physiology
  • Metacarpal Bones / physiology
  • Models, Biological
  • Stress, Mechanical

Citations

This article has been cited 2 times.
  1. Physick-Sheard P, Avison A, Sears W. Factors Associated with Fatality in Ontario Thoroughbred Racehorses: 2003-2015.. Animals (Basel) 2021 Oct 13;11(10).
    doi: 10.3390/ani11102950pubmed: 34679971google scholar: lookup
  2. Physick-Sheard P, Avison A, Sears W. Factors Associated with Mortality in Ontario Standardbred Racing: 2003-2015.. Animals (Basel) 2021 Apr 5;11(4).
    doi: 10.3390/ani11041028pubmed: 33916415google scholar: lookup