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Mathematical Modelling and Sensitivity Analysis of Multipolar Radiofrequency Ablation in the Spine

机译:脊柱中多极射频消融的数学建模与敏感性分析

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Mathematical models of the radiofrequency ablation enable to plan, monitor and control interventions allowing to predict and improve their outcome. A system of coupled partial differential equations suitable for planning, analysis and real time implementation is proposed to model the multipolar radiofrequency ablation under consideration of capillary blood perfusion in the spine. To address the multipolar operation, time dependent boundary conditions to the model are introduced. Accounting for the application in the spine, consisting of various tissue types, we consider spatially distributed model parameters. Since the spatially distributed parameters play a key role, analytic expressions for a sensitivity analysis are derived. Based on the model, simulations are performed underlining the quality of the approach and analysing the influence of the spatially distributed parameters.
机译:射频消融的数学模型使得能够计划,监控和控制干预措施,允许预测和改善其结果。提出了一种适用于规划,分析和实时实施的耦合部分微分方程系统,以模拟脊柱中毛细血管血液灌注的多极射频消融。为了解决多极操作,介绍了模型的时间依赖边界条件。考虑各种组织类型的脊柱中的应用程序,我们考虑空间分布式模型参数。由于空间分布式参数扮演关键作用,因此导出了对灵敏度分析的分析表达式。基于该模型,执行仿真强调方法的质量并分析空间分布参数的影响。

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