圆柱对称条件下铝中激光激波的流体动力学模拟

V. V. Shepelev
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引用次数: 0

摘要

采用二维圆柱对称物理数学模型和算法,对单飞秒激光脉冲照射体积铝靶的问题进行了数值研究。该问题有许多与激光诱导冲击波通过后残余塑性变形的硬化效应相关的基本和实际应用,特别是激光冲击硬化技术,在文献中也称为激光锻造,激光铆接或激光强化。由于激光束的轴对称,可以将问题的维数从三维降为二维,节省了大量的计算资源。根据金属的冷曲线和冲击波实验数据,采用了铝的themie - grie - neisen型半经验状态方程,并对参数进行了调整。研究了激波传播和衰减的规律,确定了(1)单、(2)瞬态和(3)半球面激波传播的阶段。描述了单飞秒激光脉冲能产生增强效应的区域的大小和形状。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

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Hydrodynamic Modeling of Laser-Induced Shock Waves in Aluminum in a Cylindrically Symmetric Statement

Using two-dimensional cylindrically symmetric physical and mathematical model and an algorithm, a numerical investigation of the problem of irradiating a volumetric aluminum target with a single femtosecond laser pulse is carried out. The problem has a number of fundamental and practical applications related to the hardening effect of residual plastic deformations after the passage of a laser-induced shock wave, in particular, laser shock hardening technology, also known in the literature as laser forging, laser riveting, or laser peening. The axial symmetry of laser beam permits one to reduce the dimension of the problem from three to two and save considerable computational resources. Semiempirical equation of state of aluminum in the Mie–Grüneisen form is used with the adjustment of parameters according to the cold curve of the metal and the data of shock-wave experiments. The law of shock wave propagation and attenuation is investigated, and the stages of (1) single, (2) transient, and (3) hemispherical shock wave propagation are identified. The size and shape of the area on which the strengthening effect can be carried out by a single femtosecond laser pulse are described.

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来源期刊
Journal of Applied and Industrial Mathematics
Journal of Applied and Industrial Mathematics Engineering-Industrial and Manufacturing Engineering
CiteScore
1.00
自引率
0.00%
发文量
16
期刊介绍: Journal of Applied and Industrial Mathematics  is a journal that publishes original and review articles containing theoretical results and those of interest for applications in various branches of industry. The journal topics include the qualitative theory of differential equations in application to mechanics, physics, chemistry, biology, technical and natural processes; mathematical modeling in mechanics, physics, engineering, chemistry, biology, ecology, medicine, etc.; control theory; discrete optimization; discrete structures and extremum problems; combinatorics; control and reliability of discrete circuits; mathematical programming; mathematical models and methods for making optimal decisions; models of theory of scheduling, location and replacement of equipment; modeling the control processes; development and analysis of algorithms; synthesis and complexity of control systems; automata theory; graph theory; game theory and its applications; coding theory; scheduling theory; and theory of circuits.
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