接近复杂性:肿瘤学中的热疗剂量及其可能的测量

O. Szász, A. Szász
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引用次数: 7

摘要

本文利用生物结构的自组织、自相似行为,给出了Pennes方程的一个启发式随机解。随机解的概率分布能很好地适应有关生物对象的动态变化,并消除了Pennes方法的确定性行为问题。该方案采用威布尔双参数分布,提供了令人满意的温度随时间变化的速率。将该方法应用于恶性肿瘤,既增加了对癌细胞的扭曲作用,又避免了对健康细胞的伤害,取得了一定的效益。由于这些生命系统的强大异质性,我们使用热效应和生物电磁效应来区分恶性缺陷,从健康细胞中选择它们。在选择性的基础上,我们提出了一个最佳的方案,利用提供的能量,使分子变化破坏恶性细胞,而不会对其健康对应的显著影响。
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Approaching Complexity: Hyperthermia Dose and Its Possible Measurement in Oncology
A heuristic stochastic solution of the Pennes equation is developed in this paper by applying the self-organizing, self-similar behaviour of living structures. The stochastic solution has a probability distribution that fits well with the dynamic changes in the living objects concerned and eliminates the problem of the deterministic behaviour of the Pennes approach. The solution employs the Weibull two-parametric distribution which offers satisfactory delivery of the rate of temperature change by time. Applying the method to malignant tumours obtains certain benefits, increasing the efficacy of the distortion of the cancerous cells and avoiding doing harm to the healthy cells. Due to the robust heterogeneity of these living systems, we used thermal and bioelectromagnetic effects to distinguish the malignant defects, selecting them from the healthy cells. On a selective basis, we propose an optimal protocol using the provided energy optimally such that molecular changes destroy the malignant cells without a noticeable effect on their healthy counterparts.
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