Z
Zhong-Yi Cai
Researcher at Jilin University
Publications - 39
Citations - 670
Zhong-Yi Cai is an academic researcher from Jilin University. The author has contributed to research in topics: Forming processes & Sheet metal. The author has an hindex of 14, co-authored 35 publications receiving 595 citations.
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Numerical simulation for the multi-point stretch forming process of sheet metal
TL;DR: In this paper, extensive numerical simulations of the processes for stretching parabolic cylinder, toroidal saddle and sphere parts were carried out by dynamic explicit finite element analysis, and the forming results using multi-point die were compared with those of using traditional die.
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Three-dimensional sheet metal continuous forming process based on flexible roll bending: Principle and experiments
TL;DR: In this paper, the shape of flexible roll axis controlled at a number of points is represented by the cubic spline curve and the transverse curvature of the formed part after springback is calculated piecewise.
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Numerical investigation of the influence of punch element in multi-point stretch forming process
TL;DR: In this paper, a multi-point stretch die (MPSD) is composed of a punch element matrix, the size of punch elements and the radius of the hemispherical end of elements are the two important geometrical parameters of MPSD.
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Study on the continuous roll forming process of swept surface sheet metal part
Zhong-Yi Cai,Mi Wang,Mingzhe Li +2 more
TL;DR: In this article, a necessary condition for the formation of a swept surface is proposed and analyzed, the parametric equations of the formed surface in CRF are derived and the method to determine the roll gap for forming a given swept surface was presented.
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Finite element simulation of multi-point sheet forming process based on implicit scheme
Zhong-Yi Cai,Mingzhe Li +1 more
TL;DR: In this paper, an incremental displacement approach on the basis of updated Lagrangian formulation and elastic-plastic material model for finite element simulation of MPF process is described, and an effective algorithm for the integration of stresses is introduced.