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A comprehensive analysis of the evaporation of a liquid spherical drop

机译:球形液滴蒸发的综合分析

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In this paper, a new comprehensive analysis of a suspended drop of a pure liquid evaporating into air is presented. Based on mass and energy conservation equations, a quasi-steady model is developed including diffusive and convective transports, and considering the non-isothermia of the gas phase. The main original feature of this simple analytical model lies in the consideration of the local dependence of the physico-chemical properties of the gas on the gas temperature, which has a significant influence on the evaporation process at high temperatures. The influence of the atmospheric conditions on the interfacial evaporation flux, molar fraction and temperature is investigated. Simplified versions of the model are developed to highlight the key mechanisms governing the evaporation process. For the conditions considered in this work, the convective transport appears to be opposed to the evaporation process leading to a decrease of the evaporation flux. However, this effect is relatively limited, the Peclet numbers happening to be small. In addition, the gas isothermia assumption never appears to be valid here, even at room temperature, due to the large temperature gradient that develops in the gas phase. These two conclusions are explained by the fact that heat transfer from the gas to the liquid appears to be the step limiting the evaporation process. Regardless of the complexity of the developed model, yet excluding extremely small droplets, the square of the drop radius decreases linearly over time (R-2 law). The assumptions of the model are rigorously discussed and general criteria are established, independently of the liquid-gas couple considered. (C) 2014 Elsevier Inc. All rights reserved.
机译:在本文中,提出了一种新的综合分析,该分析综合了蒸发到空气中的纯液体的悬浮液滴。基于质量守恒方程和能量守恒方程,建立了包括扩散和对流输运并考虑气相的非等温线的拟稳态模型。这个简单的分析模型的主要原始特征在于考虑了气体的物理化学性质对气体温度的局部依赖性,这对高温下的蒸发过程具有重大影响。研究了大气条件对界面蒸发通量,摩尔分数和温度的影响。该模型的简化版本旨在强调控制蒸发过程的关键机制。对于这项工作中考虑的条件,对流传输似乎与蒸发过程相反,导致蒸发通量减少。但是,这种影响相对有限,Peclet数恰好很小。此外,由于在气相中会出现较大的温度梯度,因此即使在室温下,气体等温线假设在这里也似乎不成立。这两个结论由以下事实解释:从气体到液体的热传递似乎是限制蒸发过程的步骤。不管开发模型的复杂性如何,但不包括极小的液滴,液滴半径的平方随时间线性减小(R-2定律)。对该模型的假设进行了严格讨论,并建立了通​​用标准,而与所考虑的液-气耦合无关。 (C)2014 Elsevier Inc.保留所有权利。

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