冷冻鱼切削变形摩擦力的计算方法

O. V. Ageev, V. Naumov, J. A. Fatykhov, N. V. Samojlova
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引用次数: 1

摘要

提出了冷冻鱼切割过程中变形摩擦力的研究方法。用三元流变模型描述了冷冻鱼原料的粘弹性特性。采用无量纲三次谐波周期函数的形式对刀具粗面轮廓进行了数学描述。分析了切削体粗糙表面微突处的无因次接触压力。建立了计算有量纲摩擦力和无量纲摩擦力的数学模型。结果表明,随着加工速度的增加,摩擦力的变形分量趋于零。在一定的滑动速度下,材料与边缘的不规则性完全接触。随着弹性的增加和刀口的延长,所考虑的力单调增加。微突与材料接触区域的无量纲宽度与弹性的关系是单调的,而指示的无量纲宽度与无量纲速度的关系是非单调的。弹性测量值为5,无因次速度为0.001;0.03;0.12,最大接触压力幅值为1.250;1.973;分别是3.635。弹性测量值为3;5;8;12、接触垫无因次宽度最小值为0.615;0.593;0.575;和0.563,极限值为0.679。弹性测量值为5;边的无因次长度10;20;30;50,最大变形摩擦力为9.345;18.693;28.040;分别是46.724。边的无因次长度为20;弹性措施2;5;8;12、最大强度值为7.471;18.693;29.914;分别是44.876。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Approach to computation of deformation friction force during chilled fish cutting
The approach to research of deformation friction forces during chilled fish cutting is proposed. The viscoelastic properties of chilled fish raw material are described by a three-element rheological model. The mathematical description of the knife rough surface profile in the form of a dimensionless periodic function with three harmonics has been used. The dimensionless contact pressures over the microprotrusions of the cutting body rough surface from the material has been analyzed. A mathematical model for computation the dimensional and dimensionless friction forces has been developed. It is shown that with an increase in the processing speed, the deformation component of the friction force tends to zero. Up to a certain sliding speed there is a full contact of the material with the irregularities of the edge. With an increase in elasticity and lengthening of the edge of the knife the considerated force increases monotonously. The dependence of the dimensionless width of the micro protrusions contact area with the material on elasticity is monotonic, and the dependence of the indicated dimensionless width on the dimensionless speed is nonmonotonic. With values of elasticity measure 5, dimensionless speed of 0.001; 0.03; and 0.12, maximum amplitude of contact pressure is 1.250; 1.973; and 3.635, respectively. With values of the elasticity measure 3; 5; 8; and 12, the minimum values of the dimensionless width of the contact pad are 0.615; 0.593; 0.575; and 0.563, respectively, the limit value is 0.679. With values of the elasticity measure 5; dimensionless length of the edge 10; 20; 30; and 50, values of the maximum deformation friction force are 9.345; 18.693; 28.040; and 46.724, respectively. With values of the dimensionless length of the edge 20; elasticity measures 2; 5; 8; and 12, values of maximum strength are 7.471; 18.693; 29.914; and 44.876, respectively.
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