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Optimal shape design of bypass holding tubes configuration in asepting processing

机译:圆柱形加工中旁路保温管结构的优化设计

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摘要

The concept of aseptic processing originated to solve problems associated with conventional 'in-container' sterilization of foods such as low rate of heat penetration to the slowest heating point in the container, the long processing times required to deliver the required lethality, destruction of the nutritional and sensory characteristics of the food, low productivity, and high energy costs. Aseptic processing technique has been successfully applied to liquid foods and acid foods containing discrete particulates. However, the extension of aseptic processing to heterogeneous low-acid liquid foods containing discrete particulates has been difficult due to lack of data on critical factors such as interfacial heat transfer coefficient between the liquid and the particle as well as the residence time distribution (RDT) of particles in the holding tube of the aseptic system. Geometry of holding tube represents a primary parameter in determining the residence time distribution of particulate inside an aseptic processing system. Several configuration had been investigate in the past, including curved geometries in order to minimize spreading of RTD. In the following work an experimental bypass holding tube is optimized numerically and experimentally. Numerical optimization was performed by using the Optimal Shape Design, where the essential element respect to classical numerical simulations in fixed geometrical configurations, is to introduce a certain amount of geometrical degrees of freedom as a part of the unknowns, which means that the geometry is not completely defined, but part of it is allowed to move dynamically in order to minimize or maximize the objective function.
机译:无菌加工的概念起源于解决与传统的“容器内”食品灭菌相关的问题,例如热渗透率低,容器中最低的加热点,传递所需杀伤力所需的较长加工时间,食品的破坏等。食物的营养和感官特性,低生产率和高能源成本。无菌加工技术已成功应用于含离散颗粒的液体食品和酸性食品。但是,由于缺乏有关关键因素(例如液体与颗粒之间的界面传热系数以及停留时间分布(RDT))的数据,很难将无菌加工扩展到包含离散颗粒的异质低酸液体食品无菌系统的固定管中的颗粒。保持管的几何形状代表确定无菌处理系统内颗粒停留时间分布的主要参数。过去已经研究了几种配置,包括弯曲的几何形状以最小化RTD的扩散。在以下工作中,对实验旁路保持管进行了数值和实验优化。数值优化是通过使用“最佳形状设计”来进行的,其中固定几何配置中经典数值模拟的基本要素是引入一定量的几何自由度作为未知数的一部分,这意味着几何形状不是完全定义,但允许其中的一部分动态移动以最小化或最大化目标函数。

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