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The analytical study on the optimal ballistic performance using interface theory

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Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
Purpose: Analytical determination of impact velocity for different combination of target and projectile materials is the objective of this paper. Design/methodology/approach: The penetration efficiency is maximum when the interaction between the projectile and target is hydrodynamic. Considering zero strength for target and projectile the hydrodynamic impact velocities are predicted using hydrodynamic equation of state. Findings: The hydrodynamic equation being an indeterminate equation is solved using interface theory (briefed in the appendix). The indeterminate Johnson-Cook (JC) model and Steinberg-Guinian (SG) model are also solved using interface theory to predict the influence of static strength of projectile and thermal softening effects. It is inferred that the penetration efficiency decreases with increasing static strength of target and also due to thermal softening of the projectile. In the process the plastic strain, the strain rate and the increase in temperature during impact are theoretically predicted. The segmented projectiles have less/more penetration efficiency than the monolithic impactors and hence require higher/lower impact velocities nearing to hydrodynamic state. Research limitations/implications: The analytical results obtained are in fair agreement with experimental results obtained in the reviewed literatures. Some contrasts are also observed. Originality/value: The paper present the analytical study on the optimal ballistic performance using interface theory.
Rocznik
Strony
112--123
Opis fizyczny
Bibliogr. 20 poz., rys., tabl.
Twórcy
autor
autor
  • Department of Mechanical Engineering, R V College of Engineering, Mysore Road, Bangalore- 560059, India, gagehe@yahoo.co.in
Bibliografia
  • [1] G. Birkhof, D. P. MacDougall, E. M. Pugh, G. Taylor, Explosives with lined cavities, Journal of Applied Physics 19 (1948) 563-582,.
  • [2] R. J. Eichelberger, Experimental test of theory of penetration by metallic jets, Journal of Applied Physics 27/1 (1956) 63-68.
  • [3] W. A. Allen, J. W. Roger, Penetration of a rod into a semi-infinite target, Journal of the Franklin Institute 272 (1961) 275-284.
  • [4] A. Tate, A theory for the deceleration of long rod after impact, Journal of the Mechanics and Physics of Solids 15 (1967) 387-399.
  • [5] V. P. Alekseevskii, Penetration of a rod into a target at high velocity, combustion and expansions and shok-waves (translated from Russian), NewYork: Faraday Press, 2, 1987, 63-66.
  • [6] Y. Patrom, D. Yaziv, High pressure science and technology, AIP Press, New York, 1994.
  • [7] G. R. Johnson, W. H. Cook, A constitutive model and data for metal subjected to large strain, high strain rate, temperatures and pressures, Proceedings of the 7th International Symposium On ballistics, The Neherland: Hague, pp. 541-547, 1983.
  • [8] D. J. Stienberg, Equation of state and strength properties of selected materials, UCRL-MA-106439, Livermore, CA, Lawrence Livermore National Laboratory, Feb. 1991.
  • [9] J. E.,Jr. Anderson, J. D. Walker, An analytical expression for P/L for WA rods into armor steel, In: Schimidt SC, Tao WC, editors. Shock comperession in condensed matter 1995 Woodbury, NY: AIP press, 1996, 1135-1138.
  • [10] Z. Roseberg, E. Dekel, The relation between penetration capability of long rods and their length to diameter ratio, International Journal of Impact Engineering 15/3 (1998) 283-296.
  • [11] S. Yadav, E. A. Reppetto, G. Ravichandran, M. Ortiz, A computational study of the influence of thermal softening on ballistic penetration in metals, International Journal of Impact Engineering 25 (2001) 787-803.
  • [12] S. Dey, T. Borvik, O. S. Hopperstad, M. Langseth, On the influence of constitutive relation in projectile impact of steel plates, International Journal of Impact Engineering 34 (2007) 464-486.
  • [13] D. L. Orphal, R. R. Franzen, Penetration Mechanics and performance of segmented rod against metal targets, International Journal of Impact Engineering 10 (1990) 427-438.
  • [14] P. H. Holland, J. T. Gordon, T. L. Menna, A. C. Charters, Hydrocode results for the penetration of continuous, segmented and hybrid rods compared with ballistic experiments, International Journal of Impact Engineering 10 (1990) 241-250.
  • [15] R. S. Daniel, 2D computer simulation of segmented pene-trators impacting semi-infinite steel targets, International Journal of Impact Engineering 9/1 (1990) 35-43.
  • [16] Ganesh S. Hegde, G. M. Madhu, Enhaced explicit scheme to solve transient heat conduction problem, Chemical Product and Process Modeling 2/1 (2007) art. 4.
  • [17] Ganesh S. Hegde, G. M. Madhu, , Hegde’s ultimate numerical technique (HUNT) for steady state diffusion problem, Chemical Product and Process Modeling 2/3 (2007) art. 5.
  • [18] Ganesh S. Hegde, J. Shiv Prasad, R. Sridhar, Interface driven optimization of springback in stretch bending of autobody panels, Archives of Computational Materials Science and Surface Engineering 1/3 (2009) 168-173.
  • [19] Ganesh S. Hegde, J. R. Nataraj, R. Sridhar, Hegde’s instability mechanics for predicting forming limits in sheet metal forming, Archives of Computational Materials Science and Surface Engineering 1/3 (2009) 155-160.
  • [20] C. E., Jr., Anderson, D. L. Orphal, R. R. Franzen, J. D. Walker, On the hydrodynamic approximation for long rod penetration, International Journal of Impact Engineering 22 (1999) 23-43.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BOS2-0022-0089
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