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SCALING LAWS FOR THE REACTIVE-GAS LASER CUTTING OF THICK STEEL SHEETS

机译:厚钢板反应气激光切割的缩放规律

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In spite of many investigations, modern theoretical models do not allow to predict the optimum modes of the laser cutting from the viewpoint of the minimum roughness. This is particularly important for thick sheets. In the present paper, for the case of low-carbon steel of 5...25 mm thick, we defined experimentally the parameter range at which the cutting quality is maximum. The quality criterion was the cutting surface roughness, which must be minimum. The cutting was performed with a CO_2 laser, and oxygen was used as an assistant gas. The paper also studies the possibility to describe the cutting process by the similarity method. It has been assumed that thermal processes are the governing ones for the qualitative cutting. As dimensionless parameters, we chose the normalized power W/k_mt (T_m - T_0) and normalized speed vb/a (Peclet number), which involve the laser power W, cutting speed v, cutting width b, and also substance constants. It has been established that the minimal surface roughness is reached within the whole thickness range if the laser energy value per a unit volume of the removed material, and the power per a sheet thickness unit are held constant. The results are formulated as ratios which enable to determine the optimum values of the laser power and cutting speed for the given sheet thickness. Within the range of big thicknesses, the conditions of cutting with minimal roughness are written as ratios between dimensionless variables. The results also enable to evaluate the limit thickness of the sheet, above which the qualitative cutting becomes impossible.
机译:尽管有许多调查,现代理论模型不允许从最小粗糙度的观点来预测激光切割的最佳模式。这对于厚床单尤为重要。在本文中,对于5 ... 25毫米厚的低碳钢的情况,我们通过实验定义了切割质量最大的参数范围。质量标准是切削表面粗糙度,必须最小。用CO_2激光进行切割,用氧作为助理气体进行。本文还研究了通过相似性描述切割过程的可能性。已经假设热过程是用于定性切割的控制。作为无量纲参数,我们选择了归一化功率w / k_mt(t_m-t_0)和归一化速度Vb / a(Peclet编号),其涉及激光功率W,切割速度V,切割宽度B,以及物质常数。已经确定,如果除去材料的单位体积的激光能量值,并且每个纸张厚度单元保持恒定,则在整个厚度范围内达到最小的表面粗糙度。结果将其配制成比率,其能够确定给定板厚的激光功率和切割速度的最佳值。在大厚度范围内,用最小粗糙度切割的条件被写为无量纲变量之间的比率。结果还可以评估纸张的极限厚度,上述纸张的限制厚度变得不可能。

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