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DETONATION PROPERTIES<br />

3. DETONATION PROPERTIES<br />

3.1 Detonation Velocity and Diameter Effect. The velocity with which a steady<br />

detonation travels through an explosive is measured by using a broomstick-shaped<br />

piece of the explosive, called a rate stick. A standard rate stick is a right cylinder,<br />

usually composed of a number of shorter cylinders that have been cast, pressed, or<br />

machined to a predetermined diameter. The stick is detonated at one end, and the<br />

progress of the detonation is measured at discrete points along the stick length. The<br />

locations of the measurement points are determined with a micrometer. The times<br />

at which the detonation front reaches these points are determined by using the high<br />

conductivity or pressure at the detonation front to close an electrical switch called a<br />

pin. The switch closure allows a capacitor to discharge, and the associated signal is<br />

recorded on a fast oscilloscope. The detonation velocity can be calculated from the<br />

measured distances and times by using an appropriate numerical procedure.<br />

Sometimes optical records of the detonation trajectory along the stick have been<br />

obtained with a smear camera, but this less precise method is used only in special<br />

circumstances, as for very small diameter sticks in which pins might perturb the<br />

detonation wave significantly.<br />

When a rate stick is detonated initially, there usually are velocity transients for<br />

some distance along its length. Therefore, the data from the first part of the run, a<br />

distance equal to six rate stick diameters, usually are discarded. Detonation<br />

velocities in plastic-bonded explosives pressed to more than 95% of theoretical den-<br />

sity commonly are measured to within 0.1% by these techniques.<br />

Liquid-explosive rate sticks must be contained in rigid cylinders. The way in<br />

which t.his container affects the detonation velocity and the explosive diameter at<br />

which failure occurs is called the confinement effect. When measuring the detona-<br />

tion velocity of a confined explosive, one should make the container walls thick<br />

enough to represent infinitely thick walls, to simplify data interpretation.<br />

Details of these techniques are given in A. W. Campbell and Ray Engelke, Sixth<br />

Symposium (International) on Detonation, San Diego, California, August 1976, Of-<br />

fice of Naval Research Symposium report ACR-221, and in other works cited<br />

therein.<br />

Diameter-Effect Curve<br />

The velocity of a detonation traveling in a cylindrical stick decreases with the<br />

stick diameter until a diameter is reached at which detonation no longer<br />

propagates. That is called the failure diameter. The steady detonation velocity as a<br />

function of the rate stick radius is given by D(R) = D(m)[l - A/(R - R,)], where<br />

D(R) and D( ~0) are the steady detonation velocities at rate stick radius R and at in-<br />

finite radius, respectively. A and R, are fitting parameters. Campbell and Engelke<br />

discuss this fitting form. Table 3.01 lists nonlinear least squares fits of this function<br />

to empirical data. The fits can be used to interpolate the detonation velocity at any<br />

diameter that will allow detonation to propagate.<br />

234

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