个人信息Personal Information
教授
博士生导师
硕士生导师
任职 : 教育部工业装备监测与控制工程研究中心副主任
性别:男
毕业院校:吉林大学
学位:博士
所在单位:控制科学与工程学院
学科:检测技术与自动化装置. 车辆工程
办公地点:大连理工大学海山楼B1605
联系方式:zhangxk@dlut.edu.cn
电子邮箱:zhangxk@dlut.edu.cn
AN EFFICIENT ONE-STEP INVERSE APPROACH BASED ON NODAL TANGENT PLANE
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论文类型:会议论文
发表时间:2009-10-04
收录刊物:EI、CPCI-S、Scopus
卷号:1
页面范围:603-612
关键字:One-Step IA; Optimum blank; Sheet stamping; Nodal Tangent Plane; KMAS
摘要:An efficient One-Step inverse approach (IA) based on nodal tangent plane (NTP) is proposed to predict the optimum blank shapes and sizes and reasonable estimation of forming severity (i.e., thickness, strain distributions) from desired final workpieces. According to the deformation theory of plasticity, Hill's planar isotropic yield criteria and the principle of virtual work (PVW), the non-linear elasto-plastic finite element equilibrium equations are obtained, in which the simplified boundary force conditions are also implemented to simulate the effects of punch, die, blank-holder and draw-bead. For solving the non-linear problem, Newton-Raphson method is used. However, in traditional One-Step IA, the local element stiffness matrix is assembled in the global coordinate system where bad convergence is always a severe problem, especially when vertical or quasi-vertical walls happen. Fortunately, the NTP method provides a smart solution to enhance the convergence, where the ill-conditioned matrix is avoided by assembling the local element stiffness matrix to the tangent plane and to the normal of node. The developed algorithm is integrated into independently developed KMAS (King Mesh Analysis System) for sheet metal forming. To validate its efficiency and feasibility, it is applied to square cup deep drawing of Numisheet'93 and front fender forming of Numisheet'2002 by comparing with DynaForm based on incremental algorithm and traditional One-Step IA.