Abstract

Recent work aims at the inverse parameter estimation in deep drawing using pretrained surrogate models for the detection of the current process, material or tool parameters. The use of the methodology requires the definition of state variables to describe the current process state. Whereas our recent work makes use of draw-ins and local blankholder forces, other approaches from the literature also use skid-lines measured after the deep drawing process. For the future, the solution with even higher information content would be to detect the global strain distribution on the final part and use it as a state variable for process detection, which has not been documented in the literature to the best knowledge of the authors.In this work, we present a first step into this direction by comparing the surrogate model based parameter estimation by using draw-ins and by using the movement of material fixed points on the blank over the deep drawing process. The result shows that the mathematical methods used for parameter prediction based on draw-ins can directly be used for the prediction with fixed point translations as reference. For the investigations, a cup drawing process is used.

Highlights

  • In the 21st century, data-driven methods have increasingly found their way into forming technology

  • Recent work aims at the inverse parameter estimation in deep drawing using pretrained surrogate models for the detection of the current process, material or tool parameters

  • We present a first step into this direction by comparing the surrogate model based parameter estimation by using draw-ins and by using the movement of material fixed points on the blank over the deep drawing process

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Summary

Introduction

In the 21st century, data-driven methods have increasingly found their way into forming technology. If we consider a deep drawing process with inputs and outputs as shown, our purpose is to find a digital twin like model that is able to use measurement data from a deep drawing process as input and estimates input parameters or hidden states of the manufacturing process. Due to our definition given above, the task is to find the observational models only by using virtually generated data which is provided by a stochastic finite element simulation. The workflow is applied on two stochastic finite element simulations in which friction coefficient and binder force are varied first correlated and independently resulting in 3 and 4 independent parameters, respectively. For an observable to be suitable as input for the methodology proposed in section 2, the following four requirements must be met: 1. The observable has to be determinable using virtual simulations

The observable must react sensitively towards the quantities to infer
Findings
Conclusion
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