汽车乘员约束系统多参数优化理论及方法研究
[Abstract]:The project is supported by the National Natural Science Foundation of China (51275164), "robust optimization of human body damage in vehicle collisions based on global sensitivity analysis and fitting basis function agent model". The design of vehicle occupant restraint system is an important content of automobile safety design. In the research and development of the passenger restraint system, the combination of computer simulation and optimal design can effectively shorten the product development cycle and improve the product performance. Vehicle crash is a complex multi-parameter impact system response. The occupant damage during the collision process is directly related to the performance of seatbelts, airbags and other restraints. It is also related to the boundary conditions such as the acceleration of the collision of the car body and the seat of the occupant himself. With the increase of the number of system parameters, the calculation cost of optimal design of the system increases sharply. Therefore, how to identify the important parameters of the highly nonlinear system in the conceptual design stage and realize the rapid optimization is of great significance to improve the safety performance of the vehicle and shorten the research and development period. In order to solve the above problems, this paper presents an optimal design strategy for complex nonlinear systems with multiple parameters. Taking the vehicle occupant restraint system under 100% frontal impact as the research object, the impact waveform and 20 parameters of the safety belt, airbag and interior assembly are selected as the optimal design variables. According to the multi-parameter characteristics of the system, a global sensitivity analysis method based on the grouping of variables is adopted. The design variables of the passenger constrained system are divided into a group according to the assembly correlation, and the global sensitivity analysis of each group of variables is carried out respectively. The importance of the parameters is evaluated by calculating the contribution of each variable to the total variance of the system response. In the process of analysis, descriptive Monte Carlo simulation is used to sample the whole design space and metamodel is used instead of the simulation model to complete the sensitivity analysis of design parameters. The information obtained from the analysis is used in the hybrid element model global optimization algorithm (HybridandadaptivemetamodelingMethod,HAM). The second-order polynomial response surface, Kriging model and radial basis function are combined to adaptively select the optimal meta-model for optimization. In the process of searching, the meta-model is constantly updated and reconstructed by selecting a certain number of samples and the function value tends to the optimal solution. At the same time, the design space is partitioned according to the sort of function value of the sample point. The key area is constructed and the precision of the key area is improved gradually by sampling. Finally, considering the possible fitting error of the metamodel, three sample points with small function value are selected to construct the key space, and the global optimal solution is searched in the critical space by the meta-model, and the optimal design of the system is finally completed. The research results show that the strategy based on global sensitivity analysis and hybrid meta-model optimization is very effective in the optimization design of vehicle occupant constraint system with multiple parameters. The global sensitivity based on variance can quickly identify the important parameters in the system, and the global optimization algorithm of hybrid metamodel breaks the limitation of single element model, and it is fast and economical. To solve the problem of vehicle occupant constraint system optimization accurately. At the same time, it also provides a good reference for the optimization of complex nonlinear systems.
【学位授予单位】:湖南大学
【学位级别】:硕士
【学位授予年份】:2014
【分类号】:U491.61
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