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ANALYTICAL SOLUTION FOR TEMPERATURE DISTRIBUTION IN MICROWAVE HEATING OF RECTANGULAR OBJECTS

机译:矩形物体微波加热中温度分布的解析解

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Microwave heating is extremely popular as a household method for warming up foodstuffs quickly. However the industrial application of this convenient, pollution free heating technique is very limited because of its non-uniform temperature distribution with hot and cold spots. The temperature distribution in microwave heating depends on the electromagnetic frequency, processing time, size and shape, and dielectric properties of the object being heated. In this paper, we present a close form analytic solution for temperature distribution in a three dimensional rectangular block under microwave processing. With the knowledge of electric field distribution from Maxwell's equation, a three dimensional, unsteady, non-homogenous energy equation containing a microwave source term is solved by the integral transform technique. The effects of various parameters such as sample thickness, electromagnetic frequencies, dielectric properties, and processing time are studied for a salmon fillet. The results indicate that the proper integration of incident frequencies, dielectric properties, sample thickness and processing time could provide homogenous temperature distribution in a salmon fillet under microwave heating.
机译:微波加热作为一种快速加热食品的家庭方法非常流行。但是,这种方便,无污染的加热技术在工业上的应用受到很大限制,因为它的温度分布不均匀,并带有热点和冷点。微波加热中的温度分布取决于电磁频率,处理时间,尺寸和形状以及被加热物体的介电特性。在本文中,我们为微波处理下的三维矩形块中的温度分布提供了一种近似形式的解析解。利用麦克斯韦方程的电场分布知识,利用积分变换技术求解了包含微波源项的三维非定常非均匀能量方程。研究了鲑鱼片的各种参数(例如样品厚度,电磁频率,介电特性和处理时间)的影响。结果表明,在微波加热下,入射频率,介电特性,样品厚度和处理时间的适当整合可以在鲑鱼片中提供均匀的温度分布。

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