2021
DOI: 10.23939/mmc2021.02.150
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Solving Stefan's linear problem for drying cylindrical timber under quasi-averaged formulation

Abstract: The plain problem of drying of a cylindrical timber beam in average statement is considered. The thermal diffusivity coefficients are expressed in terms of the porosity of the timber, the density of the components of vapour, air, and timber skeleton. The problem of mutual phase distribution during drying of timber has been solved using the energy balance equation. The indicators of the drying process of the material depend on the correct choice and observance of the parameters of the drying medium.

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Cited by 3 publications
(1 citation statement)
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“…The issue of accounting for the temperature inhomogeneity in the model of heat transfer for the structure being attributed to the heating-cooling cycles, or nonuniform heating, is considered in [3]. Stefan's linear problem for drying capillary-porous material is solved under quasi-averaged formulation in [4]. In [5], the problem of determination of the coefficients of internal diffusion of moisture for capillary-porous materials of plant origin during filtration drying is solved based on integral transformations.…”
Section: Introductionmentioning
confidence: 99%
“…The issue of accounting for the temperature inhomogeneity in the model of heat transfer for the structure being attributed to the heating-cooling cycles, or nonuniform heating, is considered in [3]. Stefan's linear problem for drying capillary-porous material is solved under quasi-averaged formulation in [4]. In [5], the problem of determination of the coefficients of internal diffusion of moisture for capillary-porous materials of plant origin during filtration drying is solved based on integral transformations.…”
Section: Introductionmentioning
confidence: 99%