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UNSTEADY NATURAL CONVECTION HEATING OF A CANNED NON-NEWTONIAN LIQUID FOOD

机译:罐装非牛顿液体食品的非定常自然对流加热

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This paper is concerned with the modeling of complex thermal-fluid phenomena that arises during the process of sterilization of canned food. In the sterilization process, food contained with a typical cylindrical can is subjected to a sudden change in temperature as the can is immersed in a steam bath at saturation temperatures of the order of 120 degrees C. Because of this transient heating event, complex transient buoyant motion is initiated in the can and therefore the heating of the food is as a result of diffusion and buoyant or natural convection processes. A Finite Volume method was used to investigate the unsteady two dimensional (axisymmetric) natural convection of a non-Newtonian liquid food during sterilization. The non-Newtonian liquid food was modeled using carboxy-methyl cellulose. Because its apparent viscosity depends on both temperature and non-linear velocity gradients, the resulting mathematical formulation is highly non-linear, thereby requiring a highly coupled implementation of the Finite Volume Method. Transient two dimensional velocity and temperature fields were obtained for different heating conditions and can aspect ratios. It was found that lower can aspect ratios and lower index n generally lead to shorter sterilization times.
机译:本文涉及罐头食品灭菌过程中出现的复杂热流体现象的建模。在灭菌过程中,将典型的圆柱形罐装食品浸泡在饱和温度约为120摄氏度的蒸汽浴中时,温度会突然发生变化。由于这种瞬态加热事件,复杂的瞬态浮力在罐中开始运动,因此食物的加热是扩散和浮力或自然对流过程的结果。有限体积法用于研究非牛顿液体食品在灭菌过程中的不稳定二维(轴对称)自然对流。非牛顿液体食品是使用羧甲基纤维素建模的。因为它的表观粘度取决于温度和非线性速度梯度,所以得出的数学公式是高度非线性的,因此需要有限体积法的高度耦合实现。对于不同的加热条件和罐长宽比,获得了瞬态二维速度和温度场。发现较低的罐长宽比和较低的指数n通常导致较短的灭菌时间。

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