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Analytical Approach to Cell Geometry Description

机译:单元格几何描述的分析方法

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摘要

A novel method for geometric reconstruction of smooth pseudo-rotational objects based on elliptic functions is developed. Based on the apparatus of theta functions analytical expressions for the main geometric invariants are derived. Reconstruction of asymmetric and irregular objects is illustrated. The advantages of the proposed technique lay in the following: ⅰ) reconstruction is computationally very fast and would allow a qualitative change in the current research practices, i. e. realtime monitoring and analysis of the responses of large cell samples ⅱ) the accuracy of the method is very high and can be flexibly varied ⅲ) the method allows quantitative analysis as demonstrated by the derived analytical representation for the main geometric invariants. Potential applications to existing experimental techniques and fundamental theoretical issues in mathematical models in cell physiology are briefly discussed.
机译:提出了一种基于椭圆函数的光滑伪旋转物体几何重构的新方法。基于theta函数的设备,得出主要几何不变式的解析表达式。说明了不对称和不规则物体的重建。所提出的技术的优点在于:ⅰ)重建在计算上非常快,并且将允许当前研究实践的质变。 e。实时监测和分析大细胞样品的反应ⅱ)该方法的准确性很高,并且可以灵活变化varied)该方法可以进行定量分析,如主要几何不变量的导出分析表示所证明的。简要讨论了对现有实验技术的潜在应用以及细胞生理学数学模型中的基本理论问题。

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