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Foreword to the special issue on 'Attempts of a mathematical uprising for restructuring biomedical sciences'

机译:关于“重组生物医学科学的数学起义的尝试”的特殊问题

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Mathematical Biology aims to provide a sound mathematical description of biological processes, with the use of tools useful in both theoretical or practical investigations. Reducing to the essential, there are two opposite approaches relevant in building a biomathematical model: either simplifying an inherently complicated biological pattern or being as close as possible to the experimental data. Passing from one extreme to the other, there are a number of different shades which span all of the possible intermediate choices.A crucial role is played by the power of the model of providing reliable forecasts (either qualitative or quantitative) that might not be evident to the experimenter. Viceversa, without any experiment, no model can be capable of giving an evaluable prediction. This is vaguely reminiscent of the ancient folk paradox "Which came first, the chicken or the egg?", becoming, in the present context, "Which came first, Mathematics or Biology?". Circumventing the rules, we support the point of view that the best choice is to take advantage of the complementarity of the two disciplines, with both pros and cons on both sides. On the one hand, Mathematics guide the modeling of many biological processes; on the other hand, Biology has contributed to the development of new mathematical techniques. Examples are provided by a variety of population dynamics, ecology, genetics and epidemics taking advantage of deterministic or probabilistic descriptions. Most of the joint work between biologists, physicists, chemists and engineers involve analysis of mathematical structures and its correspondent computational understanding.
机译:数学生物学旨在提供生物过程的声音数学描述,利用在理论或实践调查中使用的工具。减少至必要的,在构建生物化学模型中有两个相反的方法:简化固有的复杂生物模式或尽可能接近实验数据。从一个极端到另一个极端,存在许多不同的阴影,跨越所有可能的中间选择。通过提供可靠的预测(定性或定量)的模型的力量来扮演至关重要的作用,这可能不明显到实验者。伏维尔斯,没有任何实验,没有模型可以提供可评估的预测。这对古老的民间悖论“是古老的民间悖论”第一,鸡肉或鸡蛋?“,在现在的上下文中成为”第一,数学或生物学?“。规避规则,我们支持最佳选择是利用两条学科的互补性,双方都有利弊。一方面,数学指导许多生物过程的建模;另一方面,生物学有助于开发新的数学技术。实施例由各种人口动态,生态,遗传学和流行病提供,利用确定性或概率描述。生物学家,物理学家,化学家和工程师之间的大部分联合工作都涉及数学结构的分析及其对应的计算理解。

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