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THREE-DIMENSIONAL GEOMETRIC MODELING OF PROCESSING TOMATOES

机译:处理番茄的三维几何建模

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Characterizing tomato geometries would facilitate computer-based engineering simulation for processing optimization and equipment design. This research sought to develop a three-dimensional geometric model that can represent the morphological attributes of processing tomatoes of different masses and heights. A new tomato shape equation was derived as a function of radius in a polar coordinate system and includes the dimensional parameters and shape coefficients. To determine the unknown coefficients in the shape equation, an analytical relationship between tomato shape and size was deduced and then correlated to the distribution of tomato mass and height through linear regression analysis. A finite element meshing method was used to generate geometric models in three- and two-dimensional forms for describing the variability of size and shape. Validations of the three-dimensional model with experimentally measured values of tomato mass and surface area resulted in good precision and accuracy in terms of R-2, RAISE, and RPE values. It is concluded that the developed equation and model are useful for quantifying a number of tomato geometric attributes, such as volume, surface area, radius of curvature, etc. Because the equation captures the important shape features of tomatoes with simple measurements, it is a practical and effective tool for many applications related to tomato processing and handling.
机译:表征番茄的几何形状将有助于基于计算机的工程仿真,以进行工艺优化和设备设计。这项研究试图建立一个三维几何模型,该模型可以代表加工不同质量和高度的番茄的形态特征。在极坐标系中导出了一个新的番茄形状方程,该方程是半径的函数,其中包括尺寸参数和形状系数。为了确定形状方程中的未知系数,推导了番茄形状和大小之间的解析关系,然后通过线性回归分析将其与番茄质量和高度的分布相关。使用有限元网格划分方法生成三维和二维形式的几何模型,以描述尺寸和形状的可变性。用番茄质量和表面积的实验测量值对三维模型进行验证,得出的R-2,RAISE和RPE值具有良好的精度和准确性。结论是,开发的方程和模型可用于量化番茄的许多几何属性,例如体积,表面积,曲率半径等。由于该方程通过简单的测量即可捕获番茄的重要形状特征,因此它是实用和有效的工具,可用于与番茄加工和处理有关的许多应用。

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