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Strain-rate effects associated with the HJC concrete model

机译:与HJC混凝土模型相关的应变率效应

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The Holmquist-Johnson-Cook (HJC) model for concrete was presented in 1993 and has been used extensively since that time. Since then a third invariant effect has been added and the shear modulus has been revised to vary such that Poisson's ratio is held constant. It has always been diffcult, however, to determine the appropriate constant for the strain-rate effect as most of the published data are for the net stress as a function of the strain rate. Because concrete is both pressure dependent and strain-rate dependent, it is necessary to separate the individual effects. Recently strain-rate data for three concrete materials were presented by Piotrowska and others [1, 2], where the data are presented as equivalent stress versus confining pressure for a high strain rate and a quasi-static strain rate. This is the form necessary to determine the appropriate strain-rate effect, and the data show that the strain-rate effect is larger than used in the initial publication of the HJC model, and also that the strain-rate effect is a function of the confining pressure. For lower pressures the strain-rate effect is a factor to be applied to the quasi-static data (which is the effect represented in the original HJC model), but for higher pressures the strain rate effect is better represented by an additive term. With the addition of an another HJC constant (the pressure at which the strain rate effect transitions from a multiplied factor to an additive term) it is possible to more accurately represent the response of concrete under high pressures and high strain rates, and it is possible to compute more accurate results for projectile penetration into concrete targets. The paper presents the modified form of the HJC model, an analysis of the strain-rate effects, and results of penetration computations that are compared to experimental data in the literature.
机译:1993年介绍了霍尔曼特 - 约翰逊厨师(HJC)混凝土型号,自那时以来已广泛使用。从那时起,已经添加了第三种不变效果,并且已经修改了剪切模量以改变,使得泊松的比率保持恒定。然而,它始终是差异,以确定应变率效应的适当常数,因为大多数公布数据都是净应力作为应变率的函数。因为混凝土依赖于压力依赖性和应变率,所以需要分离个体效果。最近通过Piotrowska和其他三种混凝土材料的应变率数据以及其他[1,2]提出,其中数据被呈现为等效应力与施加压力高应变率和准静态应变率。这是确定适当的应变率效应所必需的形式,数据表明应变率效应大于HJC模型的初始出版中的应变率效应,以及应变率效应是一个函数限制压力。对于较低压力,应变率效应是待应用于准静态数据的因素(其是原始HJC模型中所示的效果),但对于较高的压力,应变速率效应更好地由添加项表示。随着另一种HJC常数(应变率效应从乘性因子转变为添加剂术语的压力),可以更精确地表示在高压和高应变率下混凝土的响应,并且可以计算更准确的结果,将弹丸渗透到混凝土目标中。本文提出了HJC模型的修改形式,分析了应变率效应,以及与文献中的实验数据进行比较的渗透计算结果。

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