Mathematical Modelling of the Impact of Liquid Properties on Droplet Size from Flat Fan Nozzles
Rachael E. Warrington
Abstract
Open-access reader
Rachael E. Warrington
Abstract
Open-access reader
Flat fan nozzles atomize crop protection products, breaking them into droplets. Droplet size matters – smaller droplets give better performance, but very small droplets drift. We want to use mathematical models to better understand how liquid properties affect droplet size. There are three types of breakup: wavy sheet, perforation, and rim. In wavy sheet breakup, we show that surface tension has little effect, but increasing viscosity leads to fewer droplets. Decreasing the jet velocity also results in fewer droplets, with a wider size distribution. Linear stability analysis suggests that increasing viscosity leads to larger droplets, and that it reduces the rate of breakup. Perforations – holes in the sheet – also lead to breakup. We find how the length fraction of the sheet that is void changes with time. After breakup, the droplets continue to evolve. We develop a model, based on a transport equation, for this process.
A significance statement is not available in the OpenAlex record.
A contribution statement is not available in the OpenAlex record.
Method details are not available in the OpenAlex metadata.
Findings are not separately available in the OpenAlex metadata.
Limitations are not available in the OpenAlex metadata.
Application details are not available in the OpenAlex metadata.
Flat fan nozzles atomize crop protection products, breaking them into droplets. Droplet size matters – smaller droplets give better performance, but very small droplets drift. We want to use mathematical models to better understand how liquid properties affect droplet size. There are three types of breakup: wavy sheet, perforation, and rim. In wavy sheet breakup, we show that surface tension has little effect, but increasing viscosity leads to fewer droplets. Decreasing the jet velocity also results in fewer droplets, with a wider size distribution. Linear stability analysis suggests that increasing viscosity leads to larger droplets, and that it reduces the rate of breakup. Perforations – holes in the sheet – also lead to breakup. We find how the length fraction of the sheet that is void changes with time. After breakup, the droplets continue to evolve. We develop a model, based on a transport equation, for this process.
Key concepts: Breakup, Surface tension, Nozzle, Mechanics, Weber number, Break-Up, Materials science, Viscosity