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Fractional Mathematical Oncology: On the potential of non-integer order calculus applied to interdisciplinary models

机译:分数数学肿瘤学:关于应用于跨学科模型的非整数计算的潜力

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Mathematical Oncology investigates cancer-related phenomena through mathematical models as comprehensive as possible. Accordingly, an interdisciplinary approach involving concepts from biology to materials science can provide a deeper understanding of biological systems pertaining the disease. In this context, fractional calculus (also referred to as non-integer order) is a branch in mathematical analysis whose tools can describe complex phenomena comprising different time and space scales. Fractional-order models may allow a better description and understanding of oncological particularities, potentially contributing to decision-making in areas of interest such as tumor evolution, early diagnosis techniques and personalized treatment therapies. By following a phenomenological (i.e. mechanistic) approach, the present study surveys and explores different aspects of Fractional Mathematical Oncology, reviewing and discussing recent developments in view of their prospective applications.
机译:数学肿瘤学通过尽可能全面的数学模型来调查癌症相关现象。 因此,涉及生物学概念的跨学科方法对材料科学的概念可以更深入地了解患有这种疾病的生物体系。 在这种情况下,分数微积分(也称为非整数顺序)是数学分析中的分支,其工具可以描述包括不同时间和空间尺度的复杂现象。 分数级型号可以更好地描述和理解肿瘤学特征,可能导致肿瘤演化,早期诊断技术和个性化治疗疗法等兴趣领域的决策。 通过遵循现象学(即机械)方法,目前的研究调查并探讨了分数数学肿瘤学的不同方面,鉴于他们的前瞻性应用,审查和讨论最近的发展。

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