2022
DOI: 10.1080/07373937.2022.2153135
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A model based study of the drying and shrinkage behavior of a ceramic green body

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Cited by 5 publications
(5 citation statements)
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“…When W becomes less than that critical value, all shrinkage phenomena stop and as moisture evaporates, air of the same volume as that of the removed water penetrates the pores of the material. To quantify this state transition that defines the shrinkage mechanism of clay materials, a shrinkage parameter, α, is used, which obtains the value 1 when W > W cr and the value 0 otherwise α = { lefttrue 1 , W W cr 0 , W < W cr Given that, the body porosity is described by the following conservation equation prefix− ε t + v wag ε z = prefix− ( 1 α ) d normalw V tile , 0.25em z [ 0 , Z ) where V tile is the volume of the tiles from all corridors per unit length of the dryer.…”
Section: Mathematical Frameworkmentioning
confidence: 99%
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“…When W becomes less than that critical value, all shrinkage phenomena stop and as moisture evaporates, air of the same volume as that of the removed water penetrates the pores of the material. To quantify this state transition that defines the shrinkage mechanism of clay materials, a shrinkage parameter, α, is used, which obtains the value 1 when W > W cr and the value 0 otherwise α = { lefttrue 1 , W W cr 0 , W < W cr Given that, the body porosity is described by the following conservation equation prefix− ε t + v wag ε z = prefix− ( 1 α ) d normalw V tile , 0.25em z [ 0 , Z ) where V tile is the volume of the tiles from all corridors per unit length of the dryer.…”
Section: Mathematical Frameworkmentioning
confidence: 99%
“…The approach to account for shrinkage adopted in this work is conceptually identical to the one developed in our previous work. 26 The implementation of the idea, though, presents some minor differences, mostly because the material in this work is approached as a lumped object (no spatial distributions inside the material). Furthermore, the studied material has a very small aspect ratio, which lets us consider it as a semi-infinite tile, with all shrinkage phenomena occurring on the thickness dimension.…”
Section: M Mmentioning
confidence: 99%
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“…Arvanitidis et al [25] developed a 1D diffusion model and performed a parametric analysis to investigate the influence of shrinkage on the drying kinetics of ceramic tiles. After validating the mathematical model by comparing the results with experimental data, the authors concluded that the magnitude of shrinkage directly influences alterations in porosity, thereby significantly impacting both the drying kinetics and the distribution of properties within the material.…”
Section: Introductionmentioning
confidence: 99%