刘莹,公茂琼,王昊成,等. 基于层状甘露醇的常压冷冻干燥数值分析[J]. 农业工程学报,2024,40(18):311-320. DOI: 10.11975/j.issn.1002-6819.202404195
    引用本文: 刘莹,公茂琼,王昊成,等. 基于层状甘露醇的常压冷冻干燥数值分析[J]. 农业工程学报,2024,40(18):311-320. DOI: 10.11975/j.issn.1002-6819.202404195
    LIU Ying, GONG Maoqiong, WANG Haocheng, et al. Numerical analysis of atmospheric freeze-drying based on lamellar mannitol[J]. Transactions of the Chinese Society of Agricultural Engineering (Transactions of the CSAE), 2024, 40(18): 311-320. DOI: 10.11975/j.issn.1002-6819.202404195
    Citation: LIU Ying, GONG Maoqiong, WANG Haocheng, et al. Numerical analysis of atmospheric freeze-drying based on lamellar mannitol[J]. Transactions of the Chinese Society of Agricultural Engineering (Transactions of the CSAE), 2024, 40(18): 311-320. DOI: 10.11975/j.issn.1002-6819.202404195

    基于层状甘露醇的常压冷冻干燥数值分析

    Numerical analysis of atmospheric freeze-drying based on lamellar mannitol

    • 摘要: 常压冷冻干燥较传统真空冷冻干燥省去提供真空环境的装置,在节省能耗的同时可得到高质量的脱水产品,但所需干燥时间长。为探究常压冷冻干燥过程的动力学以及热质传递,克服常压冷冻干燥时间较长的问题。该研究将描述外部压力场的Navier–Stokes方程引入解吸-升华模型,建立了隧道内层状物料的常压冷冻干燥模型,利用数值模拟软件COMSOL Multiphysics 6.1求解干燥过程中物料水分比、干燥时间、干燥速率以及热质阻力的变化。模型计算物料水分比与已有文献试验结果的偏差为±10%,验证了模型可行性。本文通过模型计算不同物料厚度(3~11 mm)、平均孔隙直径(2.0~6.0 μm)、干燥空气温度(263.15~273.15 K)、干燥空气流速(1.0~3.0 m/s)的常压冷冻干燥过程。结果表明:干燥时间随物料厚度减小、干燥空气温度增加而缩短。干燥空气流速和平均孔隙率变化影响不明显;内部热质阻力随水分比降低而线性增加并超过外部热质阻力,外部热质阻力随水分比降低而减小。热质阻力变化对比可知常压冷冻干燥过程由外部传热传质主导向内部传热传质主导转变。内外热质阻力随物料厚度的减小显著减小。该研究明确了不同干燥工况参数对常压冷冻干燥时间的影响趋势,为优化常压冷冻干燥工况提供指导。

       

      Abstract: Atmospheric freeze drying (AFD) has removed the vacuum-creating equipment to reduce energy consumption while maintaining the product quality, compared with traditional vacuum freeze drying. However, the increasing pressure can lead to a significant increase in the drying time. Water vapor diffusion can then be obstructed to limit the practical implementation. Therefore, it is essential to understand the controlling variables in the heat and mass transfer of the AFD process. The purpose of this study was to quantitatively investigate the effects of drying conditions on the drying time, drying rate, and heat/mass transfer resistances. Among them, the thermal/mass transfer resistances were analyzed to explore the drying mechanism during atmospheric freeze drying. The mathematical model of the lamellar product during AFD was proposed to consider the external flow. The Navier–Stokes equations were introduced for the external pressure field into the adsorption-sublimation model. The model was solved and validated using COMSOL Multiphysics 6.1. The accuracy was verified by the ±10% relative deviation of drying time between the model and experimental data. Drying kinetics were calculated under different conditions (product thickness 3-11 mm, equivalent pore diameter 2.0-6.0 μm, dry air temperature 263.15-273.15 K, dry air velocity 1.0-3.0 m/s). The results showed that the drying rate and time decreased with the decrease in product thickness and the increase in air temperature. But there was no outstanding influence of equivalent pore diameter and air velocity on the drying rate and time. Unlike the three stages of standard drying, only the initial accelerating and falling rate stages were observed in the AFD procedure. The absence of the constant rate stage was attributed to the assumption of material homogeneity and low moisture of the top surface. At the same time, the post-processing was carried out to calculate the external heat and mass transfer resistances between the external flow and the product, together with the internal heat and mass transfer resistances between the top surface of the product and the sublimation interface. The external heat/mass transfer resistances decreased, while the internal heat/mass transfer resistances increased linearly from zero, with the decreasing moisture content. The internal heat/mass transfer resistances exceeded the external heat/mass transfer resistances at a critical moisture content, indicating the transition from external heat/mass transfer control to internal heat/mass transfer control during AFD. There was some effect of condition parameters on the transfer resistances. The equivalent pore diameter shared no significant effect on either internal or external resistances. While the temperature increased to bring about a slight decrease in the internal heat-transfer resistance. By contrast, there was a decrease in the external and internal heat transfer resistance, due to the increasing air velocity. Especially, the reduction of product thickness was a significant contribution to the decrease of both internal and external transfer resistance. Therefore, small thickness product was more suitable for the AFD process, according to the drying kinetics and heat/mass transfer. It was expected to simultaneously realize both the reduction in the drying time and energy consumption. The findings can provide guidance to optimize the process parameters during atmospheric freeze-drying.

       

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