Comparative analysis of the shaped-charge jet formation
16
Engineering Journal: Science and Innovation
# 1·2018
Comparative analysis of the shaped-charge jet formation
from conical and hemispherical liners
© S.V. Fedorov, S.V. Ladov, Ya.M. Nikolskaya
Bauman Moscow State Technical University, Moscow, 105005, Russia
The article describes numerical simulation of the metal shaped-charge jet formation dur-
ing compression of conical and hemispherical liners carried out within the framework of
the two-dimensional axisymmetric problem of continuum mechanics. Copper was consid-
ered as a material for liners. It is found that the transition from a constant thickness of
hemispherical shaped liners to a degressive one (decreasing from the top to the bottom)
makes it possible increasing the velocity of the head part of the formed shaped-charge
jets to a level of 10 km / s provided by shaped charges with conical lining. It can be made
by creating conditions for the realization of the implosion principle (spherically symmet-
rical thinning-down of the liner material to the center). The analysis of mass-velocity
distributions for shaped-charge jets, formed from different liners, has been performed.
Findings of the research show that using liners of a degressive thickness in the form of a
half-ellipsoid or a truncated sphere is possible as an additional means of controlling the
mass-velocity characteristics of the shaped-charge jets.
Keywords:
shaped charge, shaped-charge jet, conical liner, hemispherical liner, mass-
velocity distribution, numerical simulation
REFERENCES
[1]
Andreev S.G., Babkin A.V., Baum F.A. et al.
Fizika vzryva.
V 3 tomakh. Tom 2
[Physics of explosion. In 3 volumes. Vol. 2]. L.P. Orlenko, ed. Moscow, Fiz-
matlit Publ., 2004, 656 p.
[2]
Walters W.P., Zukas J.A.
Fundamentals of Shaped Charges
. New York, Wiley
Publ., 1989, 398 p.
[3]
Babkin A.V., Ladov S.V., Marinin V.M., Fedorov S.V.
Prikladnaya mekhanika i
tekhnicheskaya fizika — Journal of Applied Mechanics and Technical Physics
,
1999, vol. 40, no. 4, pp. 25–35.
[4]
Babkin A.V., Ladov S.V., Marinin V.M., Fedorov S.V.
Prikladnaya mekhanika i
tekhnicheskaya fizika — Journal of Applied Mechanics and Technical Physics
,
1997, vol. 38, no. 2, pp. 10–18.
[5]
Babkin A.V., Kolychev M.E., Ladov S.V., Fedorov S.V.
Oboronnaya tekhnika
—
Defence Technology
, 1995, no. 4, pp. 47–54.
[6]
Kinelovsky S.A., Trishin Yu.A.
Fizika goreniya i vzryva — Combustion, Explo-
sion, and Shock Waves
, 1980, vol. 16, no. 5, pp. 26–40.
[7]
Hornemann U., Holzwarth A.
Propellants, Explosives, Pyrotechnics
, 1993,
vol. 18, no. 5, pp. 282–287.
[8]
Babkin A.V., Kolpakov V.I., Okhitin V.N., Selivanov V.V.
Prikladnaya mek-
hanika sploshnykh sred. Tom 3: Chislennye metody v zadachakh fiziki bystro-
protekaushchikh protsessov
[Applied mechanics of continuous media. Vol. 3:
Numerical methods in problems of the physics of fast processes]. Moscow,
BMSTU Publ., 2006, 520 p.
[9]
Veldanov V.A., Markov V.A., Pusev V.I. and et al.
Vestnik MGTU im. N.E. Bau-
mana. Ser. Mashinostroyeniye — Herald of the Bauman Moscow State Tech-
nical University. Series: Mechanical Engineering
, 2010, no. 2, pp. 37−46.