论文标题
倾斜的植物叶子和合成表面上的蒸发液滴:实验和数学模型
Evaporating droplets on inclined plant leaves and synthetic surfaces: experiments and mathematical models
论文作者
论文摘要
假设:由于叶片表面的物理和化学特性,叶片表面活性剂液滴的蒸发变得复杂。但是,对于某些叶片表面,蒸发过程似乎遵循标准的恒定 - 连接 - 拉迪乌斯或恒定接触角模式,应使用精心选择的合成表面和相对简单的数学模型模仿液滴蒸发。 实验:在两个商业作物物种(小麦和辣椒)以及两个合成表面上进行表面活性剂液滴蒸发实验,最高为$ 90 \,^{\ circ} $。在整个蒸发实验中测量了液滴接触角,高度,体积和接触半径的时间依赖性。开发了数学模型来模拟实验。 发现:除了一个明确的例外,对于表面,表面活性剂浓度和角度的所有组合,实验似乎遵循标准蒸发模式,并且通过数学模型(修改的Popov和Young-Laplace-Popov)很好地描述了实验。该例外是小麦的表面活性剂浓度高,为此,液滴蒸发似乎是非标准的,并且偏离了扩散限制模型,这可能是由于其他机制(例如表面活性剂,气孔密度的吸附或延长淋巴表面凹槽方向上的细长形状)所致。
Hypothesis: Evaporation of surfactant droplets on leaves is complicated due to the complex physical and chemical properties of the leaf surfaces. However, for certain leaf surfaces for which the evaporation process appears to follow the standard constant-contact-radius or constant-contact-angle modes, it should be possible to mimic the droplet evaporation with both a well-chosen synthetic surface and a relatively simple mathematical model. Experiments: Surfactant droplet evaporation experiments were performed on two commercial crop species, wheat and capsicum, along with two synthetic surfaces, up to a $90\,^{\circ}$ incline. The time-dependence of the droplets' contact angles, height, volume and contact radius was measured throughout the evaporation experiments. Mathematical models were developed to simulate the experiments. Findings: With one clear exception, for all combinations of surfaces, surfactant concentrations and angles, the experiments appear to follow the standard evaporation modes and are well described by the mathematical models (modified Popov and Young-Laplace-Popov). The exception is wheat with a high surfactant concentration, for which droplet evaporation appears nonstandard and deviates from the diffusion limited models, perhaps due to additional mechanisms such as the adsorption of surfactant, stomatal density or an elongated shape in the direction of the grooves in the wheat surface.