Павленко, Іван ВолодимировичПавленко, Иван ВладимировичPavlenko, Ivan VolodymyrovychСклабінський, Всеволод ІвановичСклабинский, Всеволод ИвановичSklabinskyi, Vsevolod IvanovychPiteľ, J.Kuric, I.Іванов, Віталій ОлександровичИванов, Виталий АлександровичIvanov, Vitalii OleksandrovychСкиданенко, Максим СергійовичСкиданенко, Максим СергеевичSkydanenko, Maksym SerhiiovychЛяпощенко, Олександр ОлександровичЛяпощенко, Александр АлександровичLiaposhchenko, Oleksandr Oleksandrovych2021-04-052021-04-052020Pavlenko, I.; Sklabinskyi, V.; Piteľ, J.; Židek, K.; Kuric, I.; Ivanov, V.; Skydanenko, M.; Liaposhchenko, O. Effect of Superimposed Vibrations on Droplet Oscillation Modes in Prilling Process. Processes 2020, 8, 566. https://doi.org/10.3390/pr80505660000-0001-9388-58610000-0002-6657-70510000-0002-0277-18670000-0002-6136-10400000-0003-0595-2660https://essuir.sumdu.edu.ua/handle/123456789/83032This article was aimed to solve an urgent problem of ensuring quality for prilling processes in vibrational prilling equipment. During the research, the need for the application of vibrational prilling to create a controlled impact on the process of jet decay on droplets with the proper characteristics was substantiated. Based on the experimental and theoretical studies of the process of decay of a liquid jet into drops, axisymmetric droplet oscillation modes for the different frequencies were observed. Frequency ranges of transition between modes of decay of a jet into drops were obtained. As a result, the mathematical model of the droplet deformation was refined. The experimental research data substantiated this model, and its implementation allowed determining the analytical dependencies for the components of the droplet deformation velocity. The proposed model explains the existence of different droplet oscillation modes depending on the frequency characteristics of the superimposed vibrational impact. Based on an analytical study of the droplet deformation velocity components, the limit values of the characteristics defining the transition between the different droplet oscillation modes were discovered. Analytical dependencies were also obtained to determine the diameter of the satellites and their total number.enCC BY 4.0prillingdroplet deformationsurface tensionsuperimposed vibrationsEffect of Superimposed Vibrations on Droplet Oscillation Modes in Prilling ProcessArticle