高能撞击系统的物理模型研究

V. G. Zedgenizov, T. A. Senotrusova
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引用次数: 0

摘要

实验研究的目的是验证由双质量碰撞系统数学模型得到的理论结果。研究对象是一个双质量冲击系统的物理模型,旨在防止反应成分转移到工具载体上。该模型包括壳体、惯性质量、弹性构件和冲击部件。在操作位置,在惯性质量和冲击部分之间放置一个压缩弹性构件,由狗狗固定在一起。冲击部分与惯性质量分离的高度由夹具的位置决定,该夹具在自由落体时将运动的冲击部分与惯性质量分离。研究涉及相似理论、规划理论和数据处理的基本原理。将冲击部分与惯性质量分离的高度和冲击部分作为独立因素,而单次冲击的能量作为响应函数,由冲击部分在木基座上传递的锥形印象的直径决定。在物理规律分析的基础上,建立了冲击机理的相似准则,建立了相关指标和独立指标,推导了真实参数到模型参数的传递方程。研究结果表明,对于物理模型,气孔的总面积应至少为壳体横截面积的一半。确定了木基座上的锥形压痕直径与冲击能之间的关系。描述冲击装置过程的数学模型的充分性得到了证实,以单次冲击能量增加为特征的冲击机制操作过程的数学模型和物理模型的结果之间的最大差异为18%。因此,研究结果验证了冲击机理数学模型得出的结果。进一步的研究应侧重于完善物理模型,以记录惯性质量的回弹高度作为冲击机构参数的函数。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Investigation of high-energy impact system using a physical model
The aim of the experimental research is to validate the theoretical findings obtained from a mathematical model of a two-mass impact system. The research object is a physical model of a two-mass impact system, designed to prevent the transfer of the reactive component to the tool carrier. The model includes a housing, inertial mass, elastic member and impact part. In the operating position, a compressed elastic member is placed between the inertial mass and the impact part, held together by dogs. The height at which the impact part detaches from the inertial mass is determined by the position of the clamp, which separates the moving impact part and inertial mass during free fall. The study involved the fundamental principles of similarity theory, planning theory and data processing. The height at which the impact part detaches from the inertial mass and the impact part is taken as an independent factor, while the energy of a single impact serves as the response function, determined by the diameter of the cone impression delivered by the impact part onto a wooden base. Based on the analysis of physical laws, similarity criteria for the impact mechanism were established, along with dependent and independent indicators, and transfer equations from real parameters to model parameters were derived. The research findings indicate that the total area of air holes should be at least half of the cross-sectional area of the housing for a physical model. The relationship between the diameter of the cone impression on the wooden base and the impact energy was determined. The adequacy of the mathematical model describing the processes in the impact device was confirmed, with a maximum discrepancy of 18% between the results of mathematical and physical modelling of the operating process for the impact mechanism characterised by an increased energy of a single impact. Therefore, the research results validate the results obtained from the mathematical model of the impact mechanism. Further studies should focus on refining the physical model to record the rebound height of the inertial mass as a function of the parameters of the impact mechanism.
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