Abstract
The heating of massive blanks in periodic furnaces is of great practical and scientific interest. Thorough analysis of the furnace's thermal operation must pre� cede the selection of the heating system, the determi� nation of the burner power at the design stage, the specification of optimal operating parameters, and the identification of the best heating graphs during fur� nace adjustment and operation. Numerical simulation offers an effective means of investigating heating sys� tems (1, 2). In the present work, we consider the heating of cylindrical blanks in periodic furnaces with a tele� scopic hearth (Fig. 1). In the singlestage conditions considered, the heattreatment cycle consists of two periods: (1) heating, with linear increase in the blank's surface temperature at a specified rate; (2) holding at constant surface temperature. The blank's initial tem� perature field is uniform: Tin = 873 K (600°C). The holding temperature is Tf = 1473 K (1200°C). The heating rate in the first period varies from 2 to 200 K/h. The holding time is such that the final temperature difference over the blank's cross section is no more than 50 K. We determine the heatflux density q w at the blank's surface corresponding to the specified heating rate; the temperature difference over the blank's cross sec� tion in the heating period and the holding period; the total residence time of the blank in the furnace; the holding time; and the scale thickness at the end of the heating cycle. Besides the rate of temperature rise in the heating period, the variable is the blank's diameter D (considered at 0.5�m intervals in the range 0.5-3 m). The blank consists of steel 20, whose thermal charac� teristics (and, in particular, its specific heat) depend significantly on the temperature. In simulation, we consider onedimensional non� steady heat conduction in an infinite cylinder (radius R = D/2), with variable thermophysical properties. To this end, we write the nonlinear heatconduction equation
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