One-dimensional isothermal drying model for parenchyma cell tissue of potato tuber

被引:0
|
作者
Xiao B. [1 ,3 ]
Yun H. [2 ]
Yang D. [3 ]
Liu Q. [1 ]
Liu X. [3 ]
机构
[1] Guangdong Institute of Modern Agricultural Equipment, Guangzhou
[2] Sanjian Branch, Jinan Foreign Language School, Jinan
[3] College of Engineering, China Agricultural University, Beijing
关键词
Collapse and shrinkage; Drying; Models; Moisture transfer; Plant parenchyma cell; Potato;
D O I
10.11975/j.issn.1002-6819.2019.16.034
中图分类号
学科分类号
摘要
Drying is a widely used technique in processing plant materials, such as fruits and vegetables. The material structure significantly change before and after drying, an accurate description of this structural change, however, has not yet been seen. From the perspective of whole drying process, the relationship between cell water potential and its water content is no longer an approximate linear relationship; and the water diffusion resistance inside cells is no longer negligible compared with the cell membrane resistance. The known mass transfer models for evaporative water loss, including drying models, with considering the cellular structure, are based on an accurate description of the geometric structure of fresh tissue with positive cell turgor pressure, and are not fully applicable to entire drying process. In order to describe the moisture transport mechanism of entire drying process, it is necessary to propose a cell tissue model suitable for the structure change from the state of positive turgor pressure to the state of turgor pressure lost during drying, and to consider the characteristics of moisture transport at cell scale. Based on tissue physiological structure, micro-parameter measurement technology and cell structure change, a parenchyma cell tissue model for isothermal convection drying under low temperature is proposed. The drying temperature is lower than 50℃, because higher temperature will damage cell membranes. The tissue is made up of cells that are composed of cell walls, cell membranes, and model solutions in the cell cavities. The water in the cell walls is pure water, and the cell walls only deform during drying and do not shrink. Smooth the subcellular structures in the cell cavities. A cell membrane is an ideal semi-permeable membrane, which lumps all the transmembrane effects in the real cell. The diffusion of water in a model solution represents all the diffusion effects inside the real cell. During drying process, the cell membranes always cling to the cell walls, and after turgor lost, the cells collapse and shrinkage. Based on the method of building composite parameter transport model, a one-dimensional mass transfer model was constructed, considering cells and shrinkage. The transfer coefficient is directly derived from cell transport properties by replacing plant tissue with regularly arranged cells. The cell-scale water transport is identified as the cell cavity to cell cavity, the cell wall network and the intercellular air space transports under the assumption of local water potential equilibrium. The diffusion effect in cell cavity and the nonlinear relationship between water potential and cell moisture content is included in the transfer coefficient. The composite parameter model does not depend on a precise description of the cellular structure of tissue, but only its representative parameters, it is expected to be useful in describing the drying process of plant cell tissue. Simulation and experiment results show that the model can predict the drying process of potato tuber tissue accurately when the average moisture content is not less than 1.0 (d.b.). Model analysis reveals that the priority of water transport pathways in the drying process of potato tuber tissue is cell cavity to cell cavity > cell wall network > intercellular air space. However, this model cannot explain the vapor diffusion effect in the intercellular air space in the end period of drying. To solve this problem, the stop of transports from cell cavity to cell cavity and in cell wall network should be studied in the future research. To describe the drying process better, the influences of anisotropic shrinkage on the porosity and tortuosity tensor in drying also should be studied in the future. © 2019, Editorial Department of the Transactions of the Chinese Society of Agricultural Engineering. All right reserved.
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页码:309 / 319
页数:10
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共 48 条
  • [1] Chang J., Yang D., Lu Q., Et al., Effect of hot-air drying on cell structure of fruit and vegetable parenchyma, Transactions of the Chinese Society of Agricultural Engineering (Transactions of the CSAE), 28, 14, pp. 262-268, (2012)
  • [2] Zhu W., You T., Bai X., Et al., Analysis of moisture transfer of potato slices during drying using low-field NMR, Transactions of the Chinese Society for Agricultural Machinery, 49, 12, pp. 364-370, (2018)
  • [3] Zhang W., Gao Z., Xiao H., Et al., Drying characteristics of poria cocos with different drying methods based on Weibull distribution, Transactions of the Chinese Society of Agricultural Engineering (Transactions of the CSAE), 31, 5, pp. 317-324, (2015)
  • [4] Zhang X., Zhu S., Huang J., Et al., Analysis on internal moisture changes of carrot slices during drying process using low-field NMR, Transactions of the Chinese Society of Agricultural Engineering (Transactions of the CSAE), 28, 22, pp. 282-287, (2012)
  • [5] Song Z., Wei S., He F., Et al., Analysis of moisture migration and drying characteristics of tobacco during fluecuring by low field NMR, Acta Tabacaria Sinica, 23, 4, pp. 50-55, (2017)
  • [6] Halder A., Datta A.K., Spanswick R.M., Water transport in cellular tissues during thermal processing, AIChE Journal, 57, 9, pp. 2574-2588, (2011)
  • [7] Verboven P., Kerckhofs G., Mebatsion H.K., Et al., Three-dimensional gas exchange pathways in pome fruit characterized by synchrotron X-ray computed tomography, Plant Physiology, 147, 2, pp. 518-527, (2008)
  • [8] Taiz L., Zeiger E., Plant Physiology, (2010)
  • [9] Weerts A.H., Lian G., Martin D., Modeling rehydration of porous biomaterials: Anisotropy effects, Journal of Food Science, 68, 3, pp. 937-942, (2003)
  • [10] Ratti C., Crapiste G.H., Rotstein E., A new water sorption equilibrium expression for solid foods based on thermodynamic considerations, Journal of Food Science, 54, 3, pp. 738-742, (1989)