颗粒生产过程中生物质干燥动力学的数学模型和计算方法

N. Sorokova, D. Korinchuk, Yuliia Kolchyk, R. Shapar
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摘要

Ключові біомаса, сушка,摘要。所有类型的生物质(秸秆、玉米秸秆、向日葵、木屑、能量柳、高粱、芒萁)都是胶体的毛细管多孔体,其干燥是在高温干燥剂中进行的,并涉及由于扩散、过滤和相变而产生的传递过程。建立了胶体毛细管-多孔圆柱体在均匀冷却条件下的传热传质、相变和收缩动力学的数学模型和数值计算方法。根据可变形系统中物质传递(能量、质量、动量)的微分方程建立数学模型。它包括整个系统能量的扩散-过滤传递方程,以及液体、蒸汽和空气相在身体毛孔中的传质。给出了液相和气相扩散系数、颗粒表面和孔隙中的蒸发速率的计算公式。对能柳颗粒在气流中的脱水动力学进行了实验研究,验证了数学模型的正确性。数值和物理实验结果的比较证明了数学模型的充分性和方法的有效性。在此基础上,可以对不同类型的生物质粉碎颗粒在干燥过程中的传热传质动力学进行研究;根据物料和干燥剂的性质,确定达到平衡水分含量的时间。已经确定,高温干燥时生物质颗粒尺寸小,传热系数高,导致其剧烈脱水,当物料达到平衡含水率时,颗粒外边界温度达不到干燥剂的温度。在这些数据的基础上,可以从干燥产品的能量和质量保存的角度选择最佳的工艺参数。
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Mathematical Model and Method for Calculating the Dynamics of Drying Biomass at the Production of Pellets
Ключові біомаса, сушка, Abstract. All types of biomass (straw, stalks of corn, sunflower, wood shavings, energy willow, sorghum, miscantus) are colloidal capillary-porous bodies, drying of which is carried out in a high-temperature drying agent and involves the pas-sage of transfer processes due to diffusion, filtration and phase transformations. A mathematical model and a numerical method for calculating the dynamics of heat and mass transfer, phase transformations and shrinkage during the drying of colloidal capillary-porous cylindrical bodies under conditions of uniform cooling by a coolant are developed. The mathematical model was built on the basis of the differential equation of substance transfer (energy, mass, momentum) in de-formable systems. It includes the equations diffusion-filtration transfer of energy for the system as a whole, and the mass transfer of the liquid, vapour and air phases in the pores of the body. Formulas are presented for finding the diffusion coefficients in the liquid and gas phases, for the evaporation rate on the surfaces and in the pores of the particles. Experi-mental studies of the kinetics of dehydration of energy willow particles in the air flow were carried out to verify the mathematical model. Comparison of the results of numerical and physical experiments testify to the adequacy of the mathematical model and the effectiveness of the method for its implementation. On their basis, it is possible to conduct a study of the dynamics of heat and mass transfer during drying of particles of various types of shredded biomass; determine the time to achieve an equilibrium moisture content depending on the properties of the material and the drying agent. It has been established that the small sizes of biomass particles and high heat transfer coefficients at high temperature drying cause their intensive dehydration, and when the material reaches an equilibrium moisture content, the temperature at the outer boundaries of the particles does not reach the temperature of the drying agent. On the basis of these data it is possible to select the process parameters that are optimal from the point of view of energy and quality preservation of the dried product.
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