期刊文献+

枪械射击残留物分布密度的分形研究 被引量:8

Fractal study on density distribution of gun shot residues
下载PDF
导出
摘要 为了推测发射枪械类别、弹种、枪械射击距离,利用X光摄影记录六种枪械发射子弹射击残留物的金属微粒密度与射击距离之间的关系,关系曲线表明二者是非线性的且具有分形特征;应用分形理论和线性回归原理,对射击残留物中的金属微粒分布密度进行计算和分析。结果表明,同种子弹由不同种枪发射时,其分形维数相应不同但相差较少;而不同种子弹由不同种枪发射时,其分形维数不同且相差较大。因此分形维数可以用来描述枪械发射子弹时射击残留物中的金属微粒密度分布情况。 The relation between metallic particle density of the gun shot residues and the shooting distance in the shot bullets from six kinds of guns was recorded by using X-ray. The relation curve shows that they are nonlinear and have fractal characteristics. The density distribution of the metallic particles in gun shot residues was calculated and analyzed by using fractal theory and linear regression theory. The results show that the fractal dimensions of the same bullets shot by different guns are different but differ less and that the fractal dimension of the different bullets shot by different guns are different in significant. Therefore, the fractal dimension may be used to describe the density distribution of the metallic particles in shot residues of a gun. This paper is to provide the technical support of estimating the gun-and-bullet types as well as the shooting distance.
出处 《爆炸与冲击》 EI CAS CSCD 北大核心 2004年第6期567-570,共4页 Explosion and Shock Waves
基金 公安部科研基金项目(989129005)
关键词 爆炸力学 分形维数 分形理论 射击残留物 枪种 分布密度 Debris Fractals Regression analysis X ray radiography
  • 相关文献

参考文献6

  • 1Mandelbrot B B. The Fractal Geometry of Nature[M]. San Francisco: Freeman W H, 1982:123-128.
  • 2Majumdar A, Bhushan B. Fractal model of elastic-plastic contact between rough surfaces[J]. Journal of Tribology, 1991,113(1):1-11.
  • 3Bhushan B. Analysis of the real area of contact between a polymeric magnetic medium and a rigid surface[J]. ASME Journal of the Tribology, 1984,106(1):26-34.
  • 4Persson B N J, Bucher F, Chiaia B. Elastic contact between randomly rough surfaces: Comparison of theory with numerical results [J]. Physical Review B, 1984,65:1-6.
  • 5Whitehouse D J. Fractal or friction[J]. Wear, 2001,249:345-353.
  • 6Sayles R S, Thoma T R. Surface topography as non stationary random process[J]. Nature, 1978,271:431-434.

同被引文献57

引证文献8

二级引证文献20

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部