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A new concept of edge shrinkage, case deduced from the treatment of Pet-Al residues of post-consumed food cartons with an alkaline solution
This study aims to develop a mathematical model that can explain the regeneration process mechanism of the aluminum which is in the packaging of food bricks (the Pet-Al residue Rsd(Pet-Al) is a laminated foil residue made from polyethylene and aluminum foil) as a raw material in alkaline solution an...
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Published in: | Cleaner Engineering and Technology 2021-10, Vol.4, p.100244, Article 100244 |
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Main Authors: | , |
Format: | Article |
Language: | English |
Subjects: | |
Citations: | Items that this one cites Items that cite this one |
Online Access: | Get full text |
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Summary: | This study aims to develop a mathematical model that can explain the regeneration process mechanism of the aluminum which is in the packaging of food bricks (the Pet-Al residue Rsd(Pet-Al) is a laminated foil residue made from polyethylene and aluminum foil) as a raw material in alkaline solution and evaluate that model based on the experimental data. In fact, the literature shows that a symmetrical diffusion of the reagent occurs through the two sides of large bare surfaces, this is true when both surfaces of the solid are naked. In our case, the Pet-Al residue suggests another mode of attack seeing that both of aluminium surfaces are covered with polyethylene. For that, a new Edge Shrinking model called “Aymen Edge Model” was invented. The process mechanism that occurs involves the reactant diffusion step and the chemical reactions step; those steps run simultaneously. The concentration of free hydroxyls OH− in the solution compared to the reference solution, [OH-]solution - [OH-]reference = f(t), gives an idea of the different stages observed during of the consumed hydroxyls evolution. The SEM micrographs resulting, after a basic treatment, with concentration from 1M to 10M at a temperature ranging from 20 to 80 °C, proves that the attack is done by the edges and also confirm the obtaining salts. |
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ISSN: | 2666-7908 2666-7908 |
DOI: | 10.1016/j.clet.2021.100244 |