This paper presents a mathematical model and numerical analysis of the convective drying process of small particles of potatoes slowly moving through the flow of a drying agent - hot moist air. The drying process was analyzed in the form of a one-dimensional thin layer. The mathematical model of the drying process is a system of two ordinary non-linear differential equations with constant coefficients and an equation with a transcendent character. The appropriate boundary conditions of the mathematical model were given. The presented model is suitable in the automated control. The presented system of differential equations was solved numerically. The analysis presented here and the obtained results could be useful in predicting the drying kinetics of potatoes and similar natural products in a conveyor-belt dryer.
TY - JOUR
AU - Salemović, Duško
AU - Dedić, Aleksandar
AU - Ćuprić, Nenad Lj.
PY - 2015
UR - https://omorika.sfb.bg.ac.rs/handle/123456789/668
AB - This paper presents a mathematical model and numerical analysis of the convective drying process of small particles of potatoes slowly moving through the flow of a drying agent - hot moist air. The drying process was analyzed in the form of a one-dimensional thin layer. The mathematical model of the drying process is a system of two ordinary non-linear differential equations with constant coefficients and an equation with a transcendent character. The appropriate boundary conditions of the mathematical model were given. The presented model is suitable in the automated control. The presented system of differential equations was solved numerically. The analysis presented here and the obtained results could be useful in predicting the drying kinetics of potatoes and similar natural products in a conveyor-belt dryer.
PB - Univerzitet u Beogradu - Institut za nuklearne nauke Vinča, Beograd
T2 - Thermal Science
T1 - A mathematical model and simulation of the drying process of thin layers of potatoes in a conveyor-belt dryer
EP - 1118
IS - 3
SP - 1107
VL - 19
DO - 10.2298/TSCI130920020S
UR - conv_927
ER -
@article{
author = "Salemović, Duško and Dedić, Aleksandar and Ćuprić, Nenad Lj.",
year = "2015",
abstract = "This paper presents a mathematical model and numerical analysis of the convective drying process of small particles of potatoes slowly moving through the flow of a drying agent - hot moist air. The drying process was analyzed in the form of a one-dimensional thin layer. The mathematical model of the drying process is a system of two ordinary non-linear differential equations with constant coefficients and an equation with a transcendent character. The appropriate boundary conditions of the mathematical model were given. The presented model is suitable in the automated control. The presented system of differential equations was solved numerically. The analysis presented here and the obtained results could be useful in predicting the drying kinetics of potatoes and similar natural products in a conveyor-belt dryer.",
publisher = "Univerzitet u Beogradu - Institut za nuklearne nauke Vinča, Beograd",
journal = "Thermal Science",
title = "A mathematical model and simulation of the drying process of thin layers of potatoes in a conveyor-belt dryer",
pages = "1118-1107",
number = "3",
volume = "19",
doi = "10.2298/TSCI130920020S",
url = "conv_927"
}
Salemović, D., Dedić, A.,& Ćuprić, N. Lj.. (2015). A mathematical model and simulation of the drying process of thin layers of potatoes in a conveyor-belt dryer. in Thermal Science
Univerzitet u Beogradu - Institut za nuklearne nauke Vinča, Beograd., 19(3), 1107-1118.
https://doi.org/10.2298/TSCI130920020S
conv_927
Salemović D, Dedić A, Ćuprić NL. A mathematical model and simulation of the drying process of thin layers of potatoes in a conveyor-belt dryer. in Thermal Science. 2015;19(3):1107-1118.
doi:10.2298/TSCI130920020S
conv_927 .
Salemović, Duško, Dedić, Aleksandar, Ćuprić, Nenad Lj., "A mathematical model and simulation of the drying process of thin layers of potatoes in a conveyor-belt dryer" in Thermal Science, 19, no. 3 (2015):1107-1118,
https://doi.org/10.2298/TSCI130920020S .,
conv_927 .
