Optimization of Wall Velocity Measurements Using Photonic Doppler Velocimetry (PDV) *)

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Optimization of Wall Velocity Measurements Using Photonic Doppler Velocimetry... 89 Central European Journal of Energetic Materials, 2015, 12(1), 89-97 ISSN 2353-1843 Optimization of Wall Velocity Measurements Using Photonic Doppler Velocimetry (PDV) *) Martin KÜNZEL *, Ondřej NĚMEC, Jiri PACHMAN Institute of Energetic Materials, Faculty of Chemical Technology, University of Pardubice, Studentska 95, Pardubice, 532 10, Czech Republic * E-mail: kunzel.martin@gmail.com Abstract: The paper describes the measurement of cylindrical charge wall velocity profiles at various angles to the surface normal. The wall velocities were measured using simple zero generation photonic Doppler velocimetry (PDV). The detonation velocity was measured simultaneously using fiber optic probes coupled with a digital chronometer. The PDV probe angles were set in the range of -2 to 17 to the surface normal. Powdered pentaerythritol tetranitrate (PETN) and the PETN-based plastic-bonded explosive Semtex 1A were selected as the explosive materials in order to ensure reliable detonation under the measurement conditions. The explosive charges were confined in thin-walled aluminum tubes with an internal diameter of 16 mm and wall thickness of 2 mm. The results can be useful for the characterization of charge expansion phenomena and also for the optimization of cylinder test measurements using PDV. Gurney constants were determined for both explosives. Keywords: bare fiber probe, Gurney constant, pentaerythritol tetranitrate, photonic Doppler velocimetry, Semtex 1 Introduction The wall velocity of an explosive charge can be measured discontinuously by electrical contact pins or viewed directly using a high-speed streak camera [1]. These methods suffer from lack of resolution and can hardly be used to measure *) Part of this paper was presented at the 2013 International Autumn Seminar of Propellants, Explosives and Pyrotechnics, held in September 2013, Chengdu, China.

90 M. Künzel, O. Němec, J. Pachman the initial stages of expansion. Continuous measurement of radial expansion of the charge casing can be accomplished with a Velocity Interferometer System for Any Reflector (VISAR) [2] or a Fabry-Perot interferometer [3]. Nowadays, the photonic Doppler velocimetry (PDV) technique has proved to be a useful alternative to VISAR [4]. Compared to VISAR, it provides simpler operation and less service demands at much lower overall cost. The cost of consumable items can be further reduced by using bare fiber probes [5]. The terminal wall velocity (v) is the peak velocity the charge casing acquires before it ruptures. As it is not easy to measure the velocity at this moment, the velocities at the relative volume expansions of V/V 0 2 and V/V 0 7 (or 6 mm and 19 mm wall displacements for the standard 1 inch cylinder test) are usually reported in the literature [6-8]. The latter is sometimes assumed to be the terminal velocity in the case of the standard copper cylinder test [1]. The ability of an explosive to accelerate the surrounding medium can be also expressed using the Gurney constant (G). This can be calculated using the terminal wall velocity and the charge geometry parameters (the casing mass M and the charge mass C) via the Gurney equation for a cylindrical charge [9]: v G M = C 1/ 2 1 + 2 (1) PDV captures the wall velocity component in the direction of the probe, which allows measurement of the wall velocity in a desired position and angle to the wall. According to [10], a velocity vector of the expanding cylindrical charge casing can be calculated by decomposing the PDV wall velocity profile. The recommended probe angle to the surface normal should be somewhat less than half the angle of the tube expansion, as this should correspond to a real material flow velocity. 2 Experimental 2.1 Materials Powdered pentaerythritol tetranitrate (PETN), designated NS, and PETN-based plastic-bonded explosive Semtex 1A (S1A) were used in this study, both supplied by the Explosia company. The flour-like NS powder had particle size under 0.2 mm [11]. The S1A consists of multimodal particle sized PETN (83%) and a plasticized polymer matrix (17%). Aluminum tubes were filled with the NS

Optimization of Wall Velocity Measurements Using Photonic Doppler Velocimetry... 91 by tapping. The S1A was hand packed in such a way that there were no cavities. The density was then calculated using the charge weight and the tube dimensions. The charges were initiated using standard electric detonators. Commercial grade tubes made of wrought aluminum alloy AW-6060 were used as the charge casing. Besides aluminum, the alloy also contains silicon, iron, magnesium and trace amounts of a few other elements, according to European standard EN 573-3. The internal diameter of the tubes was in all cases 16 mm, the wall thickness was 2 mm and the tube length 200 mm. 2.2 Measurement arrangement The measurements of the wall velocities were performed using a single channel basic PDV with a reference signal taken from the probe back reflection [12]. The measurement arrangement consisted of a laser emitter, a circulator, a detector and an oscilloscope (4 GHz, 25 GS s -1 ). The laser module operated at 1550 nm and was limited in its power output to 40 mw. The real power output used for testing was 36 mw at the laser, which corresponded to 22 mw at the probe tip. Losses were caused by attenuation in cables, connections and in the circulator. Bare fiber probes were fixed in a drilled aluminum block at a position of about 140 mm from the tube edge. Side view photographs were taken before each shot in order to determine the actual probe angle (α) and the probe to charge distance (d). Figure 1. Scheme of the measurement arrangement. The detonation velocity (D) was measured simultaneously as evidence that the detonation had proceeded properly. Plastic fiber optic probes coupled with an electronic chronometer operating at 50 MHz were used for the measurements.

92 M. Künzel, O. Němec, J. Pachman The probes were introduced into the explosive charge through holes drilled in the casing at about 20 and 140 mm distance from the charge end. The probe tips were covered with aluminum tape in order to shield light preceding the reaction front and thus ensuring activation only by the passing shock wave. The scheme of the whole measurement arrangement is shown in Figure 1. 3 Results and Discussion The scope records from the PDV probes were evaluated using short-time Fourier transform (STFT) in MATLAB based software to obtain the velocity vs. time curves. Typical raw wall velocity profiles obtained by the STFT for the probe angle close to 0 (charge Nos. 01 and 11) are shown in Figure 2. It can be seen, that only the latter part of the record is well resolved as the wall is approaching the fiber probe. The very beginning is somewhat resolved on the NS record but not resolved on the S1A record. Figure 2. Examples of records obtained by STFT at low probe angle; NS charge No. 01 (left), S1A charge No. 11 (right). Typical raw wall velocity profiles for a medium angle probe (charge Nos. 06 and 13) are shown in Figure 3. It can be seen that the profiles are uniform except at the very beginning. Such signals can be easily processed. The same quality raw profiles were obtained for charge Nos. 03, 04 and 05.

Optimization of Wall Velocity Measurements Using Photonic Doppler Velocimetry... 93 Figure 3. Examples of records obtained by STFT at medium probe angle; NS charge No. 06 (left), S1A charge No. 13 (right). The raw wall velocity profile shown in Figure 4 (left) is interesting due to the second velocity trace, which is visible at the end of the record. This trace is caused by multiple reflection of the laser beam between the probe tip and the cylinder wall. This effect can only be registered when the probe tip and the target surface are parallel, i.e. the probe angle in this case was equal to the charge casing expansion angle. Both profiles in Figure 4 are not resolved in the first third. Figure 4. Examples of records obtained by STFT at high probe angle; NS charge No. 09 (left), S1A charge No. 15 (right).

94 M. Künzel, O. Němec, J. Pachman The wall velocity profiles of NS and S1A charges are shown in Figure 5. Wall velocity profiles obtained with low angled probes are noisy, which complicates further processing. It can be seen that there is a slight difference between profiles obtained with less-angled probes (charge Nos. 06 and 07) compared to moreangled probes (charge Nos. 07, 08, 09 and 10). However, there is either no general trend or it is hidden in the measurement uncertainty. The wall velocity profiles of S1A charges at longer probe to target distances are shown in Figure 6. The only record which is fully resolved is that taken at 7.2 probe angle, whereas the others are too noisy at the beginning. Figure 5. Wall velocity profiles of NS (left) and S1A (right) charges. Figure 6. Wall velocity profiles of S1A charges at longer probe to target distances.

Optimization of Wall Velocity Measurements Using Photonic Doppler Velocimetry... 95 It can be clearly seen that angled probes should be preferred to perpendicular probes because of better signal quality. The same conclusion has recently been published in the Los Alamos National Laboratory Report [13]. The key parameters of all of the tested samples are summarized in Tables 2 and 3. The average detonation velocities of NS and S1A were 3860 ± 92 m s -1 and 7315 ± 104 m s -1, respectively, corresponding to an acceptable error of about 2%. The measured values are also consistent with literature data at similar densities [14]. Our previous measurements on NS, at a charge diameter of 10 mm under the same aluminum confinement, gave a detonation velocity of 3820 ± 80 m s -1. Table 1. Summary of the wall velocity measurements of NS charges No. α d ρ D v(2) v(7) G M/C [ ] [mm] [g cm -3 ] [m s -1 ] [m s -1 ] [m s -1 ] [m s -1 ] 01 0.6 6.7 0.55 3900 851 1126 2.589 1979 02-1.9 5.9 0.55 n/a 833 1115 2.589 1960 03 3.9 7.4 0.56 n/a 833 1105 2.577 1939 04 6.1 5.6 0.56 4020 880 1151 2.577 2019 05 7.5 5.1 0.57 n/a 870 1140 2.499 1974 06 7.5 6.8 0.56 3850 861 1150 2.577 2018 07 11.1 12.2 0.55 3850 n/a 1182 2.589 2078 08 12.0 9.7 0.56 3810 n/a 1108 2.577 1944 09 14.5 9.7 0.54 3690 n/a 1039 2.636 1841 10 17.4 10.3 0.57 3890 n/a 1160 2.521 2017 Table 2. Summary of the wall velocity measurements of S1A charges No. α d ρ D v 2 v 7 G M/C [ ] [mm] [g cm -3 ] [m s -1 ] [m s -1 ] [m s -1 ] [m s -1 ] 11 0.2 3.5 1.41 7386 1590 n/a 1.047 n/a 12 2.3 3.6 1.41 7299 1590 n/a 1.055 n/a 13 7.6 4.5 1.42 7356 1590 n/a 1.048 n/a 14 11.9 3.6 1.41 7327 1590 n/a 1.047 n/a 15 15.3 4.3 1.41 7289 1590 n/a 1.045 n/a 16 2.1 11.8 1.43 7496 n/a 1967 1.038 2439 17 2.7 10.5 1.42 7128 n/a 1968 1.041 2444 18 7.2 10.2 1.42 7335 1633 1893 1.041 2350 19 13.3 11.7 1.42 7386 n/a 2028 1.041 2517 20 15.8 9.5 1.42 7150 1628 1958 1.039 2429

96 M. Künzel, O. Němec, J. Pachman The wall velocity values v 2, corresponding to V/V 0 = 2 volume expansion, were read off directly from the velocity profiles. The wall velocity values v 7, for V/V 0 = 7, were obtained by slight extrapolation of the available wall velocity profiles using SciDavis software. The extrapolation was performed with first order exponential decay curves, starting at t = 1 μs, in such a way that the integral of the resulting wall velocity profile (distance travelled) was equal to the wall displacement corresponding to V/V 0 = 7 (12 mm). The values of v 7 were then used for calculation of the Gurney constants using Equation (1), although they are not the true terminal velocities and the results may thus be slightly underestimated. Average values of G = 1977 ± 61 m s -1 and G = 2436 ± 53 m s -1 were found for the NS and S1A charges, respectively. In the case of S1A, only the data obtained from charges 16-20 were averaged. The short length of wall velocity profile for charges 11-15 makes the extrapolation unreliable. 4 Conclusions The effect of intentional misalignment of the bare fiber PDV probe on the resulting wall velocity profiles was examined for high explosive charges confined in aluminum tubes. There were no systematic differences between the terminal velocities obtained using angled probes compared to those using perpendicular probes. However, use of angled probes should be preferred because it leads to better signal quality. The best signals were obtained at probe angles in the range of 4-8. Bare fiber probes were able to provide records of sufficient quality at distances of more than 10 mm from the target. Gurney constants for low density powdered PETN and Semtex 1A plastic-bonded explosive were determined. Acknowledgements This work was supported by the Technology Agency of the Czech Republic under Project No. TA02010923. 5 References [1] Sućeska M., Test Method for Explosives, Springer-Verlag, New York, USA, 1995. [2] Hereil P.L., Loupias C., Bergues D., Potentiality of VISAR Interferometric Technique in Terminal Ballistics, Proceedings of the European Forum on Ballistics of Projectiles 2000, Saint-Louis, France, 2000. [3] Tarver C.M., Breithaupt R.D., Kurz J.W., Detonation Waves in Pentaerythritol

Optimization of Wall Velocity Measurements Using Photonic Doppler Velocimetry... 97 Tetranitrate, J. Appl. Phys. (Melville, NY, U.S.), 1997, 81(11), 7193-7202. [4] Manner V.W., Pemberton S.J., Gunderson J.A., Herrera T.J., Lloyd J.M., Salazar P.J., Rae P., Tappan B.C., The Role of Aluminum in the Detonation and Post-detonation Expansion of Selected Cast HMX-based Explosives, Propellants Explos. Pyrotech., 2012, 37(2), 198-206. [5] Strand T., Bonner R., Hester D., Whitworth T., Factors to Consider when Choosing a Probe for PDV, 3rd Annual PDV Conference, Albuquerque, USA, 2008. [6] Rumchik C.G., Nep R., Butler G.C., Breaux B., Lindsay C.M., The Miniaturization and Reproducibility of the Cylinder Expansion Test, 17th American Physical Society Conference on Shock Compression of Condensed Matter, Chicago, USA, 2011. [7] Souers P.C., Lauderbach L., Moua K., Garza R., Size Effect and Cylinder Test on Several Commercial Explosives, 17th American Physical Society Conference on Shock Compression of Condensed Matter, Chicago, USA, 2011. [8] Reaugh J.E., Souers P.C., A Constant-density Gurney Approach to the Cylinder Test, Propellants Explos. Pyrotech., 2004, 29(2), 124-128. [9] Gurney R.W., The Initial Velocities of Fragments from Bombs, Shells, Grenades, Ballistic Research Laboratories Report No. 405, Aberdeen, USA, 1943. [10] Pemberton S., Decomposition of the Cylinder Test Velocity Vector, 6 th Annual PDV Conference, Albuquerque, USA, 2011. [11] Explosia a.s., Pentrit a Pentritol, available online: http://explosia.cz/trhaviny/ ostatni.htm (cited on July 10th, 2013). [12] Strand T., Goosman D.R., Martinez C., Whitworth T.L., Kuhlow W.W., Compact System for High-speed Velocimetry Using Heterodyne Techniques, Rev. Sci. Instrum., 2006, 77, 083108. [13] Menikoff R., Scovel C.A., Shaw M.S., Cylinder Test Wall Velocity: Experimental and Simulated Data, LA-UR-13-23630, Los Alamos National Laboratory, USA, 2013. [14] Kaye S.M., Encyclopedia of Explosives and Related Items, Picatinny Arsenal, New Jersey, USA, 1978.