Abstract

An unavoidable problem in the stretch-bending process is springback, which dictates the shape and dimensional accuracy of the product. This problem can be solved by adjusting the geometry of the die or through active process control. This study focuses on the design of the die shape to achieve the target product. Based on the fixed-point iterative method and displacement adjustment (DA) method, this paper proposes an iterative compensation method, which has a higher convergence rate, lower number of iterations, and higher precision compared to the DA method with only one control parameter. In addition, like the DA method, the proposed method does not depend on the material properties or mechanical model, but the difference is that it can quickly and effectively find out the iteration parameter, determine whether the parameter has convergence or not, and has no compensation factor. According to the deviation of iterative parameters between the value after stretch bending and the target value, the iterative compensation method can be used to calculate the compensation magnitude and compensation direction of the iterative parameter. For stretch-bending processes with invariable- and variable-curvature die shapes, the convergence of control parameters is verified mathematically with the convergence theorem of the method, and experiments are conducted to verify the iterative compensation method. The experimental results show that the target products can be obtained with a small number of iterations without knowing the specific material properties.

Highlights

  • Stretch-bending processes are widely applied in shipbuilding, automobile, aerospace, and other manufacturing industries because they yield components with high precision and good surface quality

  • Based on the fixed-point iterative method and displacement adjustment (DA) method, this paper proposes an iterative compensation method, which has a higher convergence rate, lower number of iterations, and higher precision compared to the DA method with only one control parameter

  • Tests of industrial cases show that the Mathematical Problems in Engineering effectiveness of the method depends on the material, process, and geometrical parameters [10, 11], and the method involves inefficient trail-and-error procedures. us, increasing the convergence rate and reducing the number of iterations are important for the iterative DA method

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Summary

Introduction

Stretch-bending processes are widely applied in shipbuilding, automobile, aerospace, and other manufacturing industries because they yield components with high precision and good surface quality. Several methods have been applied to reduce springback. Ese methods are effective and do not require the adjustment of the die shape, but they fail to eliminate springback completely and require timeconsuming trial-and-error procedures. Instead of reducing springback, the die shape is adjusted to compensate for springback. A large springback would remain, the final product would be close to the requirements because of the modified die shape. Ese methods are relatively more costeffective and have the potential to compensate for springback completely, even for complex parts. Tests of industrial cases show that the Mathematical Problems in Engineering effectiveness of the method depends on the material, process, and geometrical parameters [10, 11], and the method involves inefficient trail-and-error procedures. Tests of industrial cases show that the Mathematical Problems in Engineering effectiveness of the method depends on the material, process, and geometrical parameters [10, 11], and the method involves inefficient trail-and-error procedures. us, increasing the convergence rate and reducing the number of iterations are important for the iterative DA method

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