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Pregled bibliografske jedinice broj: 177338

Mathematical Modelling of Drying


Sander, Aleksandra; Glasnović, Antun
Mathematical Modelling of Drying // 16th International Congress of Chemical and Process Engineering CHISA 2004, CD-ROM of Full Texts / Novosad, Jan (ur.).
Prag, 2004. (poster, međunarodna recenzija, cjeloviti rad (in extenso), znanstveni)


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Naslov
Mathematical Modelling of Drying

Autori
Sander, Aleksandra ; Glasnović, Antun

Vrsta, podvrsta i kategorija rada
Radovi u zbornicima skupova, cjeloviti rad (in extenso), znanstveni

Izvornik
16th International Congress of Chemical and Process Engineering CHISA 2004, CD-ROM of Full Texts / Novosad, Jan - Prag, 2004

Skup
16th International Congress of Chemical and Process Engineering CHISA 2004

Mjesto i datum
Prag, Češka Republika, 22.08.2004. - 26.08.2004

Vrsta sudjelovanja
Poster

Vrsta recenzije
Međunarodna recenzija

Ključne riječi
diffusion; drying; pore size distribution; thin layer model

Sažetak
Mathematical modeling of drying is very difficult task due to the changing states of the moist product during drying and many different dryer types. To date, no uniform design and mathematical model for dryers exist. The most used models are so called thin-layer models. In the world there are two major opinion that exist. One group of authors claimed that that are purely empirical models, and no one expect to find physical meaning of the model parameters. On the other hand, the other group of authors states quite the oposite. The objective of this work is to point out the physical meaning of drying model parameter and to find out how the heating intensity and granulometric properties of material influences the drying kinetics and model parameters for various types of materials. Drying data were correlated with new modification of Page's thin-layer model. The modification was made in order to define phisycal meaning of one model parameter. Experiments were carried out on a laboratory scale dryers. Microwave drying of leather, paperboard, wood and two pharmaceutical powders were performed at a different microwave power levels. Convection drying data for clay, Al-Ni catalyst and one of the powder were obtained in the range of temperature between 40°C and 70 °C. Obtained results show that applied mathematical model describes drying kinetics very well. It turned out that one model parameter directly define the moment at which diffusion as the governing moisture removal mechanism starts. In other words this parameter, tk, is the time at which second, if exist, falling rate period starts. The other model parameter, n, does not depend on temperature and microwave power level, so it was supposed that its value depends on the way that heat is supplied to the material (i.e. drying method) and initial moisture content. At higher drying rates and smaler specific surface area estimated values of parameter tk were lower, so diffusion take place earlier.

Izvorni jezik
Engleski

Znanstvena područja
Kemijsko inženjerstvo



POVEZANOST RADA


Projekti:
0125060

Profili:

Avatar Url Antun Glasnović (autor)

Avatar Url Aleksandra Sander (autor)


Citiraj ovu publikaciju:

Sander, Aleksandra; Glasnović, Antun
Mathematical Modelling of Drying // 16th International Congress of Chemical and Process Engineering CHISA 2004, CD-ROM of Full Texts / Novosad, Jan (ur.).
Prag, 2004. (poster, međunarodna recenzija, cjeloviti rad (in extenso), znanstveni)
Sander, A. & Glasnović, A. (2004) Mathematical Modelling of Drying. U: Novosad, J. (ur.)16th International Congress of Chemical and Process Engineering CHISA 2004, CD-ROM of Full Texts.
@article{article, author = {Sander, Aleksandra and Glasnovi\'{c}, Antun}, editor = {Novosad, J.}, year = {2004}, keywords = {diffusion, drying, pore size distribution, thin layer model}, title = {Mathematical Modelling of Drying}, keyword = {diffusion, drying, pore size distribution, thin layer model}, publisherplace = {Prag, \v{C}e\v{s}ka Republika} }
@article{article, author = {Sander, Aleksandra and Glasnovi\'{c}, Antun}, editor = {Novosad, J.}, year = {2004}, keywords = {diffusion, drying, pore size distribution, thin layer model}, title = {Mathematical Modelling of Drying}, keyword = {diffusion, drying, pore size distribution, thin layer model}, publisherplace = {Prag, \v{C}e\v{s}ka Republika} }




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