CALCULATION OF THE STRESS-STRAIN STATE OF THE CLADDING LAYER DURING CLADDING (WELDING) BY EXPLOSION

I. Kuziev, Volodymyr Zahorianskyi, Volodymyr Drahobetskyi, T. Haikova, S. Shlyk
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Abstract

Purpose. Development of a mathematical model of the process of elastoplastic deformation of the cladding layer of a layered workpiece during welding (cladding) by explosion with the formation of the objective function of optimal deformation and establishing a relationship between the parameters of welding (cladding) by explosion and the shear bond strength of the layers and the wear resistance of the cladding layer. Methodology. The solution to the problem of elastoplastic deformation is carried out using the equations of the flow theory and the nodal calculation scheme. The required deformation values are determined at the nodal mass points of the computational grid. At each moment of time, the positions of the nodes of the cladding workpiece, thrown under loading by a traveling pressure wave, are de-termined. Deformations and their intensity are determined by the position of the nodes. The task of determining the re-quired parameters of explosion welding (cladding) is reduced to the task of mathematical programming. The objective function is minimized on a family of curves, the arguments of which are the explosion welding (cladding) parameter and the welding gap. The interaction of the cladding workpiece with the pressure wave generated during the detonation of the explosive is determined by the dependences of the pressure of the detonation products, the mass velocity of the cladding workpiece and the shock wave velocity at the moment the shock wave reaches the free surface on the parame-ters of the explosion cladding (welding) with subsequent calculation of the stress-strain state of the workpieces. Accord-ing to the optimal parameters of explosion welding (cladding), a probabilistic assessment of the shear bond strength of the layers is carried out. If the strength is insufficient, the parameters are adjusted. Findings. As a result of numerical modeling, the calculation of the deformed state of the projectile is carried out. The parameters of explosion welding (cladding) are determined, at which the intensity of deformations of the cladding layer corresponds to the limit uniform ones. Based on the obtained parameters of explosion welding (cladding), the calculation of the shear strength of the layer joint was performed. Originality. For the first time, a model has been developed for the optimal deformation of the cladding layer during explosion welding (cladding) of wear-resistant compositions. The target function and the optimal process parameters have been established. A method is proposed for calculating the weighting coefficients of the objective function for multi-criteria multilevel optimization. Practical value. Recommendations for industrial application were developed and modes of explosion welding (cladding) were tested to obtain wear-resistant compositions of aluminum alloy with carbon steel.
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爆炸熔覆(焊接)过程中熔覆层应力-应变状态的计算
目的。建立了层状工件爆炸焊(熔)覆层弹塑性变形过程的数学模型,建立了最优变形目标函数,建立了爆炸焊(熔)覆参数与层间剪切结合强度和熔覆层耐磨性之间的关系。方法。采用流动理论方程和节点计算格式对弹塑性变形问题进行求解。在计算网格的节点质量点处确定所需的变形值。在每一时刻,包覆工件的节点的位置,被一个行进的压力波抛在载荷下,被确定。变形及其强度由节点的位置决定。将确定爆炸焊接(熔覆)所需参数的任务简化为数学规划任务。目标函数在以爆炸焊(熔覆)参数和焊接间隙为参数的一组曲线上最小化。包层工件与炸药爆轰过程中产生的压力波的相互作用由爆轰产物的压力、包层工件的质量速度和冲击波到达自由表面时刻的激波速度与爆炸包层(焊接)参数的依赖关系决定,随后计算工件的应力-应变状态。根据爆炸焊接(熔覆)的最优参数,对各层的剪切结合强度进行了概率评估。如果强度不足,则调整参数。发现。通过数值模拟,对弹丸的变形状态进行了计算。确定了爆炸焊接(熔覆)的参数,熔覆层的变形强度对应于极限均匀变形强度。根据得到的爆炸焊接(熔覆)参数,计算了层状接头的抗剪强度。创意。首次建立了耐磨材料爆炸焊接熔覆层的最佳变形模型。建立了目标函数和最优工艺参数。提出了一种多准则多层次优化目标函数权重系数的计算方法。实用价值。提出了工业应用的建议,并对爆炸焊接(熔覆)方式进行了试验,以获得铝合金与碳钢的耐磨组合物。
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