In detonators the “lost time” or “excess transit time” is the difference between the measured and calculated time for the reactive wave to transit the explosive charge in the detonator. The calculated time is derived from the thickness of the charge and the steady state detonation velocity. For both exploding bridgewire (EBW) and exploding foil (EFI), or slapper, detonators the lost time is significant and, for detonators of comparable dimensions, greater in EBW detonators. Typically, the lost time is attributed to a finite growth to detonation time. The bridgewires and foil flyers of EBW and EFI detonators respectively establish reaction fronts over very small areas in the explosive. Even with a significant run to detonation distance, the detonation front may be expected to be highly curved and, thus, have a detonation velocity below the steady state velocity. Consequently, the time and distance required for a steady state detonation velocity to be established may also contribute to the lost time in EBW and slapper detonators. To assess the relevance of wave curvature on lost time a simple analytical model has been developed which takes into account growth to detonation and detonation wave curvature effects. The model showed that detonation wave curvature could be responsible for at least some of the lost time of EBW detonators.

1.
E. A.
Lee
,
R. C
,
Drake
and
J.
Richardson
, “
A View on the Functioning Mechanism of EBW Detonators, Part 3, Explosive Initiation Characteristics
”, in Shock Compression of Condensed Matter – 2014,
Journal of Physics: Conference Series
500
, edited by
W.
Buttler
,
M.
Furlanetto
and
W.J.
Evans
, pp.
182023
(
2014
).
2.
F. R.
Roeske
,
J.
Benterou
,
R.
Lee
and
E
Roos
, “
Transition to Detonation in Exploding Bridgewire Detonators
”,
Fifth International Symposium on Behaviour of Dense Media under High Dynamic Pressures
,
Saint Malo, France
, June 23-27,
2003
.
3.
R. H.
Dinegar
, “
The Radial Buildup to Detonation in Pentaerythritol Tetranitrate (PETN)
”, in
International Symposium on Intense Dynamic Loading, Chinese Society of Theoretical and Applied Mechanics
,
Beijing, China
, 3-7 June
1986
.
4.
R.H.
Dinegar
, “
Detonation Velocity of PETN in Small Confined Cylindrical Charges
”, in
Propellants and Explosives
,
1
, pp.
97
100
(
1976
).
5.
M.A.
Cook
,
R.T
Keyes
,
W.S.
Partridge
and
W.G.
Ursenbach
, “
Velocity-Diameter Curves, Velocity Transients and Reaction Rates in PETN, RDX, EDNA and Tetryl
”, in
J. Amer. Chem. Soc.
,
79
, pp.
32
37
(
1957
).
6.
E.A.
Lee
,
R.C.
Drake
and
J.
Richardson
, “
A View on the Functioning Mechanism of EBW Detonators, Part 2, Explosive Initiation Characteristics
”, in Shock Compression of Condensed Matter – 2014,
Journal of Physics: Conference Series
500
, edited by
W.
Buttler
,
M.
Furlanetto
and
W.J.
Evans
, pp.
052024
, (
2014
).
7.
D.
Stripe
,
J.G.
Johnson
and
J.
Wackerle
, “
Shock Initiation of XTX-8003 and Pressed PETN
”,
Journal of Applied Physics
,
41
, pp.
3884
3893
, (
1970
).
8.
D.
Price
,
A.R.
Clairmont
 Jr.
, and
I.
Jaffe
, “
Particle Size Effects on Explosive Behaviour of Ammonium Perchlorate
”,
NOLTR
67
112
, (
1967
).
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