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Thickness Optimisation of Textiles Subjected to Heat and Mass Transport during Ironing

Identyfikatory
Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
Let us next analyse the coupled problem during ironing of textiles, that is, the heat is transported with mass whereas the mass transport with heat is negligible. It is necessary to define both physical and mathematical models. Introducing two-phase system of mass sorption by fibres, the transport equations are introduced and accompanied by the set of boundary and initial conditions. Optimisation of material thickness during ironing is gradient oriented. The first-order sensitivity of an arbitrary objective functional is analysed and included in optimisation procedure. Numerical example is the thickness optimisation of different textile materials in ironing device.
Rocznik
Strony
165--174
Opis fizyczny
Bibliogr. 17 poz.
Twórcy
autor
  • Department of Technical Mechanics and Computer Science, Lodz University of Technology, Lodz, Poland
  • Department of Design, Shoes and Clothing Technology, University of Technology and Humanities in Radom, Radom, Poland
Bibliografia
  • [1] Bialecki, R.A., Solving the heat radiation problems using the boundary element method, Computational Mechanics Publications, Southampton and Boston, 1993
  • [2] Crank, J., Mathematics of diffusion, Oxford University Press, 1975
  • [3] David, H.G., Nordon, P., Case studies of coupled heat and moisture diffusion in wool beds, Text. Res. J., 39, 166-172, 1969
  • [4] Dems, K., Mróz Z., Shape sensitivity in mixed Dirichlet-Neumann boundary-value problems and associated class of path-independent integrals, Eur. J. Mech., A/Solids, 14, nº2, 169-203, 1995
  • [5] Dems, K., Korycki, R., Rousselet, B., Application of first- and second-order sensitivities in domain optimization for steady conduction problem, J.Therm.Stress., 20, 697-728,1997
  • [6] Golanski D., Terada K., Kikuchi N., Macro and micro scale modeling of thermal residual stresses in metal matrix composite surface layers by the homogenization methods, Computational Mechanics, 19, 188-202, 1997
  • [7] Haghi, A.K., Factors effecting water-vapor transport through fibers, Theoret. Appl. Mech., Vol.30, No.4, 277-309, 2003
  • [8] http://planetcalc.com/2167/
  • [9] Korycki, R., Sensitivity oriented shape optimization of textile composites during coupled heat and mass transport. Int. J. Heat Mass Transfer, Vol.53, 2385-2392, 2010
  • [10] Korycki R., Shape Optimization and Shape Identification for Transient Diffusion Problems in Textile Structures. Fibres and Textiles in Eastern Europe, 15, 60,43-49,2007
  • [11] Korycki, R., Shape optimization in oppositely directed coupled diffusion within composite structures, Struct. Multidisc. Optim., 39, 283-296, 2009
  • [12] Kostowski, E., Heat transfer (in Polish), Technical University of Silesia, Gliwice,1995
  • [13] Li, Y., The science of clothing comfort, Textile Progress, 15, (1,2), 2001
  • [14] Li, Y., Luo, Z., An improved mathematical simulation of the coupled diffusion of moisture and heat in wool fabric, Text. Res. J., 69, 10, 760-768, 1999
  • [15] Li, Y., Zhu Q., Simultaneous heat and moisture transfer with moisture sorption, condensation and capillary liquid diffusion in porous textiles, Text. Res. J., 73, 6, 515-524, 2003
  • [16] Li, Y. Zhu Q., Yeung K.W., Influence of thickness and porosity on coupled heat and liquid moisture transfer in porous textiles, Text. Res. J., 72, 5, 435-446, 2002
  • [17] Zienkiewicz, O. C., Methode der finiten Elemente, VEB Fachbuchverlag, Leipzig, 1975
Uwagi
Opracowanie ze środków MNiSW w ramach umowy 812/P-DUN/2016 na działalność upowszechniającą naukę.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-e48337cb-06f7-4093-bdae-8b4bb7cb05cf
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