Design and Analysis of a Two-Stage Anti-Tank Missile

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Design and Analysis of a Two-Stage Anti-Tank Missile by David Qi Zhang A Project Submitted to the Graduate Faculty of Rensselaer Polytechnic Institute in Partial Fulfillment of the Requirements for the degree of MASTER OF ENGINEERING Approved: Ernesto Gutierrez-Miravete, Project Adviser Rensselaer Polytechnic Institute Hartford, Connecticut March, 2012 (For Graduation August 2012)

Copyright 2012 by David Qi Zhang All Rights Reserved ii

CONTENTS LIST OF TABLES... iv LIST OF FIGURES... v ACKNOWLEDGMENT... vi ABSTRACT... 1 1. INTRODUCTION... 2 2. METHODOLOGY... 4 2.1 PRELAUNCH STAGE... 4 2.2 SPREADSHEET VALIDATION VIA BurnSim SOFTWARE... 4 2.3 SOFT LAUNCH MOTOR DESIGN... 5 2.4 FLIGHT MOTOR DESIGN... 6 2.5 AERODYNAMIC EFFECTS... 6 3. RESULTS AND DISCUSSION... 7 3.1 LAUNCH STAGE... 7 3.2 SPREADSHEET VALIDATION VIA BurnSim SOFTWARE... 7 3.3 SOFT LAUNCH MOTOR DESIGN... 8 3.4 FLIGHT MOTOR DESIGN... 10 3.5 AERODYNAMIC EFFECTS... 10 REFERENCES... 11 APPENDIX... 13 iii

LIST OF TABLES iv

LIST OF FIGURES v

ACKNOWLEDGMENT To my parents, who made my engineering education possible. And to all my teachers and friends that encouraged me along the way. vi

ABSTRACT This report is an analysis and design of a two-stage anti-tank missile based on the currently fielded FGM-148 Javelin missile. The design and analysis will be broken into three parts: the analysis and design of the launch motor, the flight motor, and aerodynamic effects on the missile while it s in flight. Due to the complexities of aerodynamics in a full, three-axis system, the scope of the project will be limited to a two-dimensional plane (i.e. the missile is tracking a stationary target). To aid in the validation of the design of the motors, the simulation software, BurnSim, will be used. The goal of will be to design a non-separating, two-stage motor that will be able to launch the missile a sufficient distance to clear the operator of the flight motor s backblast and be able to sustain the missile along its full range, top attack flight profile.

1. INTRODUCTION An Anti-Tank Guided Missile (ATGM) is a category of rocket-based weapon that is primarily use against armored vehicles. While rockets in warfare were used as early as the 11 th century, they were crude and used more for their psychological effects. The advancement of mechanized, armored warfare during World War II marked the beginning of the rocket s use as a practical anti-armor weapon by the infantry. These light, man-portable rockets were essentially rocket-propelled grenades (RPG), that had no form of guidance other than how the operator pointed the launcher. What allowed them to defeat armor and remain compact was the development of the shaped charge, based on the Munroe effect. These anti-tank rockets generally weighed roughly 1.5 kg and were able to puncture 60 mm of steel plate. As armor developed during the course of the war, the size of the warhead had to be increased to match. By the end of the war, anti-tank rockets were able to penetrate up to 100 mm of armor (Fig. 1). Figure 1: M9A1 Rocket Launcher Modern armored vehicles deploy a wide array of armor in both composition and shape. In order to defeat this armor, warheads had to increase in both diameter and weight. Concurrent development of microchips meant that guidance computers could now be installed into the rocket to change its trajectory in flight. All systems combined, ATGMs could weigh more than 10 kg and were over 1 m in length. The large backblast of the motor required to propel the rocket into flight meant they were mostly launched from vehicles, where the crew could be protected. Man-portable ATGMs are still needed as the individual soldier is more agile and readily deployed than vehicles. The solution to allow a soldier to launch these more massive missiles came in the development of a two-stage motor (Fig. 2). The first 2

motor, in what s called a soft launch, produces enough thrust to launch the missile out of the tube and a safe distance away, but was completely burned before the nozzle left the tube, leaving no exhaust to hit the operator. The flight motor would then ignite to propel the ATGM along its attack path. Figure 2: FGM-148 Javelin 3

2. METHODOLOGY 2.1 PRELAUNCH STAGE To determine the parameters needed for the launch motor to propel the missile to the safe minimal distance, the missile was treated as a ballistic projectile problem. From the technical specifications of the Javelin missile (Table 1), a simple force diagram was developed to represent the forces that needed to be overcome (Fig. 3). T F g 18 Figure 3: Prelaunch Force Diagram Missile Tube Mass Length 11.8 kg 1.2 m Table 1: FGM-148 Javelin Specifications The amount of force required is unknown. An initial guess is required and iterations done until the resultant burn time is acceptable. The acceleration, tube exit velocity, soft launch range, time to travel the tube length can also be found. The force required is equivalent to the thrust the soft launch motor needs to produce. For these calculations, the friction of the graphite / fiberglass tube is taken into account [1], [2]. 2.2 SPREADSHEET VALIDATION VIA BurnSim SOFTWARE Before the spreadsheet tool can be used to design the motors, its outputs must be validated. The tool was created based on an example problem from a propulsion text [3] with solutions. The example problem is an end burning motor, so the tool was converted to do a radial burning motor instead. The output of the spreadsheet is a thrust versus time graph. The same given information is used to start the BurnSim simulation. The example problem is in SI units and BurnSim runs in Imperial units, so a conversion had 4

to be done. A driving propellant variable that was not readily available is the burn rate coefficient of Vielle s Law, which is found by converting all the known inputs to Imperial (Equation 1).,,,.,,, Equation 1: Conversion of Vielle s Law from SI to Imperial When the thrust curve BurmSim produces matches the thrust curve computed manually, the software can be considered validated and appropriate for further analytical use. 2.3 SOFT LAUNCH MOTOR DESIGN From a US Army injury report [4], the rough size of the launch motor can be estimated (Fig. 4). Propellant properties were obtained from the same propulsion textbook [5], (Table 2). An HTPB/AP/Al propellant was picked because it contains a low percentage of metal content, especially aluminum, as when it burns, it leaves a visible exhaust trail. Using the spreadsheet tool, the approximate size, and the propellant properties, a motor can be designed. A BATES cylindrical grain cross-section as a radial burner was picked as it is the most common profile and a radial burner is able to produce the most thrust in the shortest period of time. The motor will have to satisfy the conditions found from the kinematics computations. Once a size is found that produces close to 3,000 N of thrust, the value will be inputted into the kinematics equation to check if the burn time is less than the time it takes to travel the length of the tube. Density Burn Rate, r b n T C M w γ (kg/m 3 ) (cm/s) (K) (m/s) 1854.6 7.62.4 2816 1590 25 1.21 C * Table 2: HTPB/AP/Al Properties 5

Figure 4: Launch Motor Housing Once a motor has been designed, an FEM analysis has to be performed to ensure that the motor casing is sufficient to withstand the combustion pressure generated by the burning fuel. 2.4 FLIGHT MOTOR DESIGN 2.5 AERODYNAMIC EFFECTS 6

3. RESULTS AND DISCUSSION 3.1 LAUNCH STAGE Assuming ideal conditions, the only force acting against the rocket while inside the tube is its weight along the length of the tube, 66.396 N. Using that as a starting point, the following results were found (Table 3). Force (N) a (m/s 2 ) v exit (m/s) t tube (s) 66.396-3.469 N/A N/A 500 32.277 8.937.269 1000 75.65 13.474.178 1500 118.023 16.830.143 2000 160.396 19.620.122 2500 202.769 22.060.109 3000 245.141 24.256.099 3500 287.514 26.269.091 Table 3: Soft Launch Ballistics Similar missiles that utilize a soft launch feature accelerated the missile to roughly 25 m/s before the flight motor took over [4]. Thus, the launch motor will need to produce about 3000 N of thrust. 3.2 SPREADSHEET VALIDATION VIA BurnSim SOFTWARE BurnSim allows for the export of the output data points via a.csv file, which can be read and plotted by Excel (Fig. 5), after converting from Imperial to SI. 7

F N (N) 180000 160000 140000 120000 100000 80000 60000 40000 20000 0 F N vs. Time 0.000.250.500.751.001.251.501.752.002.252.502.64 Time (s) FN BurnSim Figure 5: Analytical vs. BurnSim Thrust Plot The plot shows that the BurnSim result is roughly 18% higher than the analytical results. This disparity could be attributed to both rounding going from SI to Imperial, and the assumptions BurnSim makes, which are unknown as the source code is not available. However, as the trend between the two methods agrees for a radial burning, tube motor, it can be assumed that the spreadsheet tool is valid and can be used to design the motors. 3.3 SOFT LAUNCH MOTOR DESIGN The core (area without propellant) diameter is the primary variant in the design, as the length and overall diameter of the propellant and the throat and nozzle diameters are fixed. As the burn rate is a fixed characteristic of the propellant, varying the core diameter results in a change in the combustion pressure and thrust. This also changes the overall burn time, as a smaller core means more propellant to burn through. It was found that a motor that is 15.24 cm long and 5.08 cm in diameter with a 3.65 cm core would produce a thrust of 2,933.424 N and a burn time of.122 s. Iterating this thrust value in the kinematics equation results in a t tube of.124 s. This motor is sufficient as it 8

produces enough thrust and burns out before it has finished traveling the length of the tube. The FEM analysis for the housing was done in COMSOL. The material picked was a generic stainless steel (Table 2). The housing was approximated as a cylinder 2.5 mm thick for simplification. The housing was fixed lengthwise at two opposite points along the outside perimeter and the combustion chamber pressure applied along the inside surface. Young s Poisson s Density Modulus Ratio 200 MPa.3 7850 kg/m 3 Table 2: Stainless Steel Properties The highest stress the housing experiences is 275.4 MPa. This is well within the yield strength range of stainless steel (Fig. 6). Figure 6: Housing Stress Distribution 9

3.4 FLIGHT MOTOR DESIGN 3.5 AERODYNAMIC EFFECTS. 10

REFERENCES [1] Schön, Joakim., Coefficient of friction and wear of a carbon fiber epoxy matrix composite. (Swedish Defense Research Agency, 2003), Abstract [2] Javelin Launch Tube Assembly (LTA) Brochure http://www.atk.com/products/documents/javelin%20lta.pdf [3] Ward, T., Aerospace Propulsion Systems. First ed. (John Wiley & Sons Asia, 2010), 152-160 [4] Bruckart, James E., Analysis of Injury Severity Caused by Flight Motor Overpressure of the Javelin Antiarmor Missile. (United States Army Aeromedical Research Laboratory), 5 [5] Ward, T., Aerospace Propulsion Systems. First ed. (John Wiley & Sons Asia, 2010), 505-506 11

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