功能密度梯度泡沫鋁及其填充結(jié)構(gòu)的吸能性能研究
[Abstract]:Function-density gradient aluminum filled tapered thin-walled structure is an energy absorbing buffer structure with great application prospect in automobile low-speed impact protection. In order to better design and optimize foamed aluminum filled conical thin-walled structure in automobile crash with complicated stress conditions. It is necessary to test the conical thin-walled structure filled with functional density aluminum foam under uniaxial compression, observe its deformation mode and energy absorption mechanism, and obtain an accurate finite element model at the same time. On the other hand, because naturally occurring density changes in the gravity direction are observed in aluminum foam products, when applied to automotive energy absorption structures, The influence of density variation in the direction of gravity of aluminum foam on simulation modeling must be fully considered in order to obtain an accurate finite element model. In order to better understand the energy absorption performance of function-density aluminum foam filled conical thin-walled structure and to provide an intuitive basis for the design and optimization of aluminum foam energy absorption structure, this paper is based on experimental observation and simulation analysis. The energy absorption properties of functional density aluminum foam vertebrae with quadrilateral and hexagonal sections, aluminum alloy thin-walled conical structures and aluminum foam filled conical thin-walled structures under uniaxial quasi-static compression are compared. The contrast items include deformation mode, load-displacement curve, total energy absorption (Absorbed Energy,AE) and specific energy absorption (Specific Absorbed Energy,SAE) of each structure. In this paper, the general finite element program LS-DYNA is used to simulate and analyze the parameters of the material model. The parameters of the material model are extracted from the results of the test of the performance of the standard material. The material model of aluminum foam is DeshpandeFleck foam material model (2000), that is, LS-DYNA material card MAT_154. This paper also uses the foam aluminum density model proposed by Hanssen et al. (2002) to describe the aluminum foam materials used in this paper. The model uses the material properties of three or more densities of aluminum foam as the fitting value. A function describing the properties of materials at any density is obtained. When the finite element model of foam aluminum vertebra is established, the density distribution and variation law of foam aluminum vertebral body are unknown. In this paper, the practical methods to obtain accurate simulation results and the influence of different modeling methods on the accuracy of the finite element model under the specific density gradient are shown. At the same time, in order to enhance the comparison of the simulation results of each structure, under the premise of ensuring the simulation accuracy, the same setting of the foam aluminum vertebral body model with different cross-section shape is carried out in this paper. By comparing the experimental and simulation analysis of different structures, it is found that under the uniaxial quasi-static compression condition, the deformation mode and the energy absorption performance evaluation parameters are analyzed. The shape of section has little effect on the energy absorption performance of foamed aluminum vertebrae and foamed aluminum filled conical thin-walled structure. In addition, the energy absorption capacity of aluminum foam filled conical thin-walled structure is better than that of compression foam aluminum vertebra and thin-walled conical structure. The finite element model of foam aluminum vertebrae with density change is found. When simulating the density distribution of foam aluminum vertebrae, it is necessary to consider the sample size and density change gradient of foam aluminum calibration test and the geometric dimension of foam aluminum vertebral sample.
【學(xué)位授予單位】:湖南大學(xué)
【學(xué)位級(jí)別】:碩士
【學(xué)位授予年份】:2015
【分類號(hào)】:TG146.21;TB383.4
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