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Development of mathematical models for the improvement of healthcare delivery to patients with osteoporosis.

机译:开发数学模型以改善对骨质疏松症患者的医疗保健服务。

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摘要

Osteoporosis is a disease which causes bones to become more brittle and prone to fracture. While osteoporosis can progress painlessly and without any appreciable associated medical costs, once fractures begin to occur, the medical cost of treating osteoporosis rise substantially. Vertebral fractures are particularly troublesome as they have been associated with both acute and chronic back pain. In order to develop successful treatments for osteoporosis which will decrease the rate of vertebral fractures, the structure-function relationship of the cancellous bone must be fully understood. The overall objective of this work was the development of a series of mathematical models which will be useful in the evaluation of current treatments for osteoporosis. Three specific aims were identified as necessary steps to achieve this final goal. (1) Specific Aim 1: Creation of a microstructural model of vertebral cancellous bone (2) Specific Aim 2: Vibration analysis of vertebral cancellous bone microstructural model (3) Specific Aim 3: Analysis of single lumbar spine motion segment Overall, the completion of these specific aims illustrates the utility of mathematical models in the evaluation of potential treatments for osteoporosis. This series of models should be immediately useful in the evaluation of new osteoporosis interventional strategies in early testing phases.
机译:骨质疏松症是一种导致骨骼变脆并易于骨折的疾病。尽管骨质疏松症可以无痛地发展,并且没有任何可观的相关医疗费用,但是一旦骨折开始发生,治疗骨质疏松症的医疗费用就会大大增加。椎骨骨折特别麻烦,因为它们与急性和慢性背痛有关。为了开发成功的治疗骨质疏松症的方法,它将降低椎骨骨折的发生率,必须充分了解松质骨的结构-功能关系。这项工作的总体目标是开发一系列数学模型,这些模型将有助于评估当前骨质疏松症的治疗方法。确定了三个具体目标是实现这一最终目标的必要步骤。 (1)特定目标1:建立椎骨松质骨微结构模型(2)特定目标2:椎骨松质骨微结构模型的振动分析(3)特定目标3:分析单个腰椎运动段总体而言,完成这些特定的目的说明了数学模型在评估骨质疏松症潜在治疗方法中的实用性。该系列模型应可在早期测试阶段立即用于评估新的骨质疏松症干预策略。

著录项

  • 作者

    Gordon, Theresa.;

  • 作者单位

    Purdue University.;

  • 授予单位 Purdue University.;
  • 学科 Applied Mathematics.;Engineering Biomedical.
  • 学位 Ph.D.
  • 年度 2010
  • 页码 234 p.
  • 总页数 234
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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