Numerical Study on Ballistic Phenomena - Part Two

  • Vasile BĂLAN Tehnical Military Academy of Bucharest
  • Marian BORDEI "Dunarea de Jos" University of Galati
Keywords: numerical modelling, ballistic phenomena

Abstract

The study of ballistic phenomena (interior ballistics, exterior ballistics and terminal ballistics) is an activity that involves the use of complex and at the same time very expensive equipment. Also, another aspect worth taking into account is the existence of risks when it comes to investigating the phenomena in this area.
The use of numerical methods for making the pre-digital tests can be seen as a logical and inexpensive approach. Furthermore, besides these advantages, the simulations of various ballistic phenomena allow for an otherwise impossible observation of different sizes and details regarding the polygon tests. In the case studied in this paper, the numerical modelling of the phenomenon of the charge of water propulsion allows for, as an example, the average speed evaluation of the whole amount of water, while in the case of polygon tests only the speed of peak flow value may be shown.
This paper is a numerical study on disrupting agent propulsion (internal ballistics), the speed water flow development and its distribution within the flow (the balancing kickback agent) being observed.

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References

[1]. O. C. Zienkiewicz, Origins, milestones and directions of the finite element method - A personal view, Archives of Computational Methods in Engineering, vol. 2, Issue 1, p. 1-48, 1995.
[2]. K. K. Gupta, J. L. Meek, A brief history of the beginning of the finite element method, International Journal for Numerical Methods in Engineering, vol. 39, p. 3761-3774, 1996.
[3]. R. W. Clough, Early history of the finite element method from the view point of a pioneer, Int. J. Numer. Meth. Engng, vol. 60, p. 283-287, 2004.
[4]. Vidar Thomee, From finite diferences to finite elements. A short history of numerical analysis of partial diferential equations, Journal of Computational and Applied Mathematics, vol. 128, p. 1-54, 2001.
[5]. Lucy L. B., A numerical approach to the testing of the fission hypothesis, Astron J., vol. 82 (12), p. 1013-1024, 1977.
[6]. Gingold R. A., Monaghan J. J., Smoothed particle hydrodynamics-theory and application to non-spherical stars, Mon Not R Astron Soc, vol. 181, p. 375-389, 1977.
[7]. Gingold R. A., Monaghan J. J., Kernel estimates as a basis for general particle method in hydrodynamics, J Comput Phys, vol. 46, p. 429-453, 1982.
[8]. Monaghan J. J., Particle methods for hydrodynamics, Comput Phys Rep, vol. 3, p. 71-124, 1985.
[9]. Dyka C., Ingel R., An approach for tension instability in smoothed particle hydrodynamics (sph), Computers and Structures, vol. 57 (4), p. 573-580, 1995.
[10]. Swegle J., Hicks D., Attaway S., Smooth particle hydrodynamics stability analysis, J. Comp. Phys., vol. 116, p. 123-134, 1995.
[11]. Johnson J., Beissel S., Normalized smoothing functions for sph impact computations, Computer Methods in Apllied Mechanics and Engineering, vol. 139, p. 347-373, 1996.
[12]. Liu W., Jun S., Zhang Y., Reproducing kernel particle methods, International Journal for Numerical Methods in Engineering, vol. 20, p. 1081-1106, 1995.
[13]. Ştefan I. Maksay, Diana A. Bistrian, Introducere în Metoda Elementelor Finite, Ed. CERMI Iaşi, 2008.
[14]. Năstăsescu V., Bârsan G., Metoda SPH, Ed. Academiei Forţelor Terestre „Nicolae Bălcescu”, Sibiu, 2012.
[15]. M. Vesenjak, Z. Ren, Application Aspects of the Meshless SPH Method, Journal of the Serbian Society for Computational Mechanics, vol. 1 (1), p. 74-86, 2007.
[16]. M. B. Liu, G. R. Liu, Smoothed Particle Hydrodynamics (SPH): an Overview and Recent Developments, Arch Comput Methods Eng, vol. 17, p. 25-76, 2010.
[17]. E. Smestad, J. F. Moxnes, G. Odegardstuen, Modelling of deflagration, establishing material data into Ansys Autodyn’s powder burn model, 2012.
[18]. E. Trană, Solicitarea materialelor metalice în regim dinamic. Legi constitutive, Editura Univers Ştiinţific, Bucureşti, 2007.
Published
2016-03-15
How to Cite
1.
BĂLAN V, BORDEI M. Numerical Study on Ballistic Phenomena - Part Two. The Annals of “Dunarea de Jos” University of Galati. Fascicle IX, Metallurgy and Materials Science [Internet]. 15Mar.2016 [cited 28Nov.2024];39(1):5-. Available from: https://gup.ugal.ro/ugaljournals/index.php/mms/article/view/1274
Section
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