Commenced in January 2007
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A Model of a Heat Radiation on a Mould Surface in the Car Industry
Abstract:
This article is focused on the calculation of heat radiation intensity and its optimization on an aluminum mould surface. The inside of the mould is sprinkled with a special powder and its outside is heated by infra heaters located above the mould surface, up to a temperature of 250°C. By this way artificial leathers in the car industry are produced (e. g. the artificial leather on a car dashboard). A mathematical model of heat radiation of infra heaters on a mould surface is described in this paper. This model allows us to calculate a heat-intensity radiation on the mould surface for the concrete location of infra heaters above the mould surface. It is necessary to ensure approximately the same heat intensity radiation on the mould surface by finding a suitable location for the infra heaters, and in this way the same material structure and color of artificial leather. In the model we have used a genetic algorithm to optimize the radiation intensity on the mould surface. Experimental measured values for the heat radiation intensity by a sensor in the surroundings of an infra heater are used for the calculation procedures. A computational procedure was programmed in language Matlab.Keywords: Genetic algorithm, mathematical model of heat radiation, optimization of radiation intensity, software implementation
Digital Object Identifier (DOI): doi.org/10.5281/zenodo.1055637
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[1] H. M. Antia, Numerical Methods for Scientists and Engineers. Birkhäuser Verlag. Berlin, 2002, ch. 4.
[2] M. Affenzeller, S. Winkler, S. Wagner, A. Beham, Genetic Algorithms and Genetic Programming. Chapman & Hall/CRC, Taylor & Francis Group, Boca Raton, 2009, ch.1 -2.
[3] C. R. Reeves, J. E. Rowe, Genetic Algorithms: Principles and Perspectives. Kluwer Academic Publisher Group, AH Dordrecht, 2003, ch. 1-3.
[4] B. BudinskÛ, Analytical and Differential Geometry. SNTL, Prague,1983, ch. 3, 6. (in Czech)
[5] J. H. Linhard IV, J. H. Linhard V, A Heat Transfer textbook. http://web.mit.edu/lienhard/www/ahtt.html, 2011, ch. 4.