大豆散体材料的动力特性试验研究

    Experimental study on dynamic characteristics of soybean bulk materials

    • 摘要: 为了研究大豆散体材料动力特性的演化规律,通过一系列不同围压下的室内动三轴试验,深入分析了大豆散体材料的动应力-应变关系、动弹性模量和阻尼比的变化规律。研究结果表明:大豆的动应力-应变关系具有显著的非线性和滞后性特征,采用Hardin-Drnevich等效线性化黏弹性模型可以较好地模拟大豆散体材料的动应力-应变关系;大豆散料的骨干曲线斜率随围压增加而增大,表现出围压的强化作用;大豆的动弹性模量随动应变的增大呈逐渐减小的趋势,相同动应变幅值条件下,动弹性模量随围压增加而增大;滞回曲线面积随动应变幅值的增加呈现出非线性增大的趋势,围压越大,大豆散料的滞回耗能能力越强;阻尼比随动应变幅值的增加呈增大的趋势,且相同动应变对应的阻尼比随围压的增大而减小。

       

      Abstract: The mechanical properties of soybean and other grain bulk materials are important bases for studying the structural behavior and numerical simulation of grain storage facilities. To study the evolution of dynamic characteristics and investigate the applicability of equivalent linear visco-elastic model to soybean bulk materials, a series of dynamic triaxial tests under different confining pressures were conducted for soybean bulk materials. The variation of dynamic stress-strain relationship, dynamic elastic modulus and damping ratio of soybean bulk materials was analyzed. The results show that the dynamic stress-strain relationship of soybeans is nonlinear and hysteresis. The hysteretic loop of the dynamic stress-strain relationship of soybeans shows the viscous characteristics of soybeans, and Hardin-Drnevich equivalent linear viscoelastic model is preferable for describing the dynamic stress-strain relationship of soybean bulk materials. Under different confining pressures, the changes in the soybean backbone curve are basically the same. The dynamic stress amplitude shows a nonlinear growth trend with the increase of the dynamic strain amplitude, and the slope of the backbone curve keeps decreasing. Meanwhile, the slope of soybean backbone curve increases with an increase in the confining pressure, which reflects the strengthening effect of confining pressure. The dynamic elastic modulus reflects the elastic deformation characteristics of the soybean bulk sample under a certain level of dynamic stress. The dynamic elastic modulus decreases with the increase of the dynamic strain amplitude, but it increases with the increase of the confining pressure under the same dynamic strain amplitude. Furthermore, the dynamic elastic modulus predicted by H-D model can reflect the change in the dynamic elastic modulus with dynamic strain amplitude of soybean. The hysteresis curve can reflect the viscosity of the soybean bulk sample, which is essentially a damping effect. The area of the hysteresis curve increases nonlinearly with the increase of dynamic strain amplitude. And the hysteretic energy dissipation capacity of soybean increases with the increase of confining pressure. Soybean damping ratio is between 5% and 20% under different confining pressures. In addition, the damping ratio increases with the increase of dynamic strain amplitude, whereas the damping ratio corresponding to the same dynamic strain amplitude decreases with the increase of confining pressure. This is because the larger the confining pressure, the denser the soybean sample, and the more obvious the elasticity of the soybean sample.

       

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