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R. Meyer J. Köhler A. Homburg Explosives

R. Meyer J. Köhler A. Homburg Explosives

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Azides<br />

Azides<br />

Azide; azotures<br />

Azides are salts of hydrazoic acid (N3H). Alkali metal azides are the<br />

most important intermediates in the production of W Lead Azide.<br />

Sodium azide is formed by the reaction between sodium amide<br />

(NaNH2) and nitrous oxide (N2O). Sodium amide is prepared by introducing<br />

gaseous ammonia into molten sodium.<br />

Ballistic Bomb<br />

closed vessel; ballistische Bombe; bombe pour essais ballistiques<br />

(W Burning Rate)<br />

The ballistic bomb (pressure bomb, manometric bomb) is used to<br />

study the burning behavior of a W Gunpowder or W Propellant charge<br />

powder. It consists of a pressure-resistant (dynamic loading up to<br />

about 1000 MPa (10000 bar) hollow steel body that can be bolted<br />

together and has a hole to adapt a piezoelectric pressure transducer.<br />

The pressure p in the bomb is measured as a function of time t.<br />

As a rule, studies of powder in the pressure bomb are carried out in<br />

comparison with a powder of known ballistic performance. They are<br />

very useful both in the development of powders and in production<br />

monitoring.<br />

If the dynamic liveliness L (= 1/pmax * dlnp/dt) is determined as a<br />

function of p/pmax from the primary measured signal, then for a defined<br />

powder geometry the parameters characterising its burn-up, the linear<br />

burning rate ˙e (W Burning Rate) and the pressure exponent a can be<br />

determined. Pressure bomb shots of the same powder at different<br />

charge densities d (= mass mc of powder/volume VB of the pressure<br />

vessel) enable the specific covolume h of the combustion gases from<br />

the powder and the force f (powder force) of the powder to be<br />

determined in addition. From these, if the W Heat of Explosion QEx of<br />

the powder is known, the value of the average adiabatic coefficient æ<br />

(= 1 + f/QEx) of the combustion gases, which is of interest for the<br />

ballistic performance, can be derived.<br />

Since the combustion gases of powders satisfy Abel’s equation of<br />

state to a good approximation, it is possible by using the auxiliary<br />

parameters (rc) density of the powder)<br />

D : = mc/(VB * rc) ‘normalised charge density’ (1)<br />

x : = (1 – hrc) * D/(1 – D) ‘real gas correction term’ (2)<br />

F : = frcD/(1 – D) ‘characteristic pressure’ (3)<br />

to write the relationship between the pressure p in the manometric<br />

bomb and the burnt volume proportion z of the powder as<br />

<strong>Explosives</strong>. Sixth Edition. Rudolf <strong>Meyer</strong>, Josef <strong>Köhler</strong>, Axel <strong>Homburg</strong><br />

Copyright © 2007 Wiley-VCH & Co. KGaA, Weinheim<br />

ISBN: 978-3-527-31656-4<br />

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