Temperature Dependent Reactive Flow Model for Porous Explosives

Authors

  • Yehuda Partom 18 HaBanim, Zikhron Ya'akov 3094017, Israel

DOI:

https://doi.org/10.14738/aivp.114.15225

Abstract

Our temperature dependent reactive flow model (which we call TDRR) has not been designed to be first calibrated for a low porosity explosive, and then used for the same explosive but with a larger porosity. This is because the time scale of pore closure is expected to be much longer than that of the reaction. Here we upgrade our reactive flow model to take into account the time scale of the pore closure process. We do this by combining two of our previous models: 1) our rate dependent and gradual pore closure model, which we call PORT; and 2) our reactant temperature dependent reactive flow model, which we call TDRR. When a pressure wave passes through a computational cell of a porous explosive, it invokes two processes consecutively. These are: 1) rate dependent and gradual pore closure as in PORT, accompanied by temperature rise of the reactant; then, when ignition temperature is reached, 2) reactive burn of the reactant out of the pores, which act as hot spots, as in TDRR. We first describe the two models and how they are combined, and then we use the combined model to compute run to detonation in planar impact as function of the initial porosity.

References

Y. Partom, Hydro-Reactive Computations with a Temperature dependent Reaction Rate, Shock Compression of Condensed Matter Conference, AIP 0-7354-0068, 460-463 (2001).

C.A. Handley, H.J. Lacy, B.D. Lambourn, N.J. Witworth and H.R. James, CREST models for PBX 9501 and PBX 9502, 15th Int. Det. Symp, San Francisco CA, 82-92 (2014).

Y. Partom, Modeling Dynamic Gradual and Rate dependent Closing and Opening of Pores in Porous Materials, Shock Compression of Condensed Matter Conference, St. Louis MO (2017).

W. Herrmann, Constitutive Equation for the Dynamic Compaction of Ductile Porous Materials, J. Appl. Phys. 40, 2490-2499 (1969).

Y. Partom, Characteristics Code for Shock Initiation, LANL Report, LA-10773 (1986).

B.M. Dobratz and P.C. Crawford, LLNL Explosives Handbook, UCRL-52997 (1985).

T.R. Gibbs and A. Popolato, LASL Explosive Property Data, p. 332 (1980).

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Published

2023-08-07

How to Cite

Partom, Y. (2023). Temperature Dependent Reactive Flow Model for Porous Explosives. European Journal of Applied Sciences, 11(4), 66–77. https://doi.org/10.14738/aivp.114.15225

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