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Ballistic limit thickness for Stanag 4569 level 3 threat: (a) full bullet model with Lagrange discretization, (b) steel core model with Lagrange discretization and (c) steel core model with SPH discretization.  

Ballistic limit thickness for Stanag 4569 level 3 threat: (a) full bullet model with Lagrange discretization, (b) steel core model with Lagrange discretization and (c) steel core model with SPH discretization.  

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Although advanced lightweight composite based armors are available, high hardness steels in military vehicles are often used to provide ballistic protection at a relatively low cost and is an interesting material due to its widespread usage in vehicle structure. In this study, ballistic limit of 500 HB armor steel was determined against 7.62 mm 54R...

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Citations

... Considerable research has been conducted by scholars 26,27 to determine the material constants of the bullet. A comparative analysis reveals that the simulation results obtained using the projectile parameters reported in Kilic's study 26 align well with the shooting results. ...
... Considerable research has been conducted by scholars 26,27 to determine the material constants of the bullet. A comparative analysis reveals that the simulation results obtained using the projectile parameters reported in Kilic's study 26 align well with the shooting results. Consequently, the parameters reported by Kilic 26 are selected for this study, and their values are listed in Table 2. ...
... J-C parameters for the target plate and AP bullet26 . ...
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In order to establish a connection between the ballistic performance and mechanical properties of armor steel, a ballistic simulation model was developed and subsequently validated for accuracy and reliability. The mechanical properties of the target plate were described using the Johnson–Cook constitutive relation. An analysis was conducted to investigate the impact of the J–C parameters of the target plate on its ballistic performance, revealing a strong linear relationship between them. Subsequently, a mathematical model represented as H = 14.82 − 0.0048A − 0.0023B + 5.95n − 81.3C was derived, and its accuracy was demonstrated to exceed 90%. This mathematical model can effectively predict the ballistic performance of the armor steel, even when its mechanical properties undergo variations during the production process. This prediction capability significantly contributes to reducing research costs and time.
... Considering penetration mechanism simulations, Namik and Bulent numerically investigated the perforation of 7.62 mm AP projectiles in high-strength steel armour. They concluded that the strain rate parameters in the projectile model must be modified to eliminate premature erosion of the projectile tip during simulations [5]. ...
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... Fras et al. examined the defeat mechanism of a 20 mm thick super bainitic plate with 4 mm diameter array of holes and compared it with Mars 190 armour plate. They concluded that Mars 190 armour plate with an areal weight of 129.7 kg/m 2 can be substituted by perforated super-brainitic plate with a weight of 85.2 kg/m2 [61]. In this study, areal weights were calculated between 97.70 and 88.10 kg/m 2 and considering the high density of armour steels, the method and welding consumables used stand out as promising alternatives. ...
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... Steel is the most often used structural material in engineering, and there is currently a considerable demand for studies on its dynamic behavior under impact situations [10][11][12]. Currently, little is known about how strikes, particularly those involving reactive fragment impacts, affect such equidistant steel plate constructions. ...
... where ∆ε eq is the equivalent plastic strain increment for a calculated cycle, and ε f is equivalent fracture strain [12,44,45]. The failure model parameters of Q345S, 304SS, and reactive fragment are shown in Table 6. ...
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... In order to better represent the dynamic behavior of the core in this study, the hardness, quasi-static compression, and dynamic compression performance of the core were tested in this study (according to national testing standards). The results of the tests are shown in Table 3. Combined with the tensile properties reported by Namık Kılı [20], the JC parameters of the hard steel core were proposed. ...
... Then, Børvik and some authors [6][7][8][9][10][11][12] presented other approaches that examined on ballistic resistance of the aluminium alloy. Kılıç and Ekici [13] conducted research on the degree to which high-hardness armour steels resisted penetration by 7.62 millimetre armour-piercing bullets. Thom and his co-workers [14,15] studied the mechanical behaviour of cracked plate structures made of advanced materials. ...
... This paper studies numerically and experimentally Xar450 and Perform700 target plates with thicknesses varying by 3, 4, and 6 mm each impacted at 0, 15°, 30°, 45°, and 60° of obliquity against a 7.62 × 39 mm API BZ projectile. The material parameters of both targets and bullets for the Johnson-Cook constitutive relation and the Johnson-Cook failure criterion are based on [4][5][6]8,13,16], and [28]. The establishment of material modelling in the simulation software necessitates the use of these specified material attributes. ...
... The core mass of the bullet is somewhat smaller than the required core mass for test level 8 based on VPAM APR 2006, as shown in Table 3. The mechanical properties and material parameters of the bullet can be taken from [4][5][6]8,13,37]. ...
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... In this regard, the very high hardness of titanium-based materials reminds one of the biggest challenges in possible development of this industry further. For instance, the hardiness of the hard-core bullet is close to 780 HV and even higher [14], whereas the hardness of the most commonly used for armor alloy Ti-6Al-4V (wt.%, Ti64) is close to 320-350 HV [15]. ...
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... Among these numerical modeling techniques, the finite element (FE) method has proven to be highly effective (see e.g. [7][8][9][10][11]). FE analysis has successfully captured residual velocities and failure mechanisms, demonstrating good correlation with experimental data. ...
... These models mostly depend on one or more of the relevant variables such as plastic strain, strain rate, temperature, stress triaxiality and Lode angle (see JC [32], modified Mohr-Coulomb (MMC) [33], Cockcroft-Latham (CL) [34] etc.). JC failure model has been widely used in tandem with the JC plasticity model to capture strain rate and temperature dependent failure in many applications including ballistic impact [35,36,37]. In more recent applications, Lode parameter dependent failure models have been adopted to increase the prediction accuracy for shear-dependent failures [38,39,40,41,42,43,44,45]. ...
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In this work, a numerical analysis of shaped charge impact process is conducted to investigate the jet formation process and its penetration performance on metal targets. Numerical results are compared with experimental data from published literature for liners made up of copper and iron. Conical and bowl-shaped liner geometries are simulated with various configurations to observe their effects on projectile shape and penetration capability using the finite element (FE) method. The exact shape of the explosively formed projectile at the onset of impact is modeled as a rigid 3D body to simulate the penetration process. #45 and Armox 500T steels are used as the target materials, and the material behavior and failure mechanisms are modeled using the Johnson-Cook (JC) plasticity and damage models. In addition to the FE method, smoothed particle hydrodynamics (SPH) is utilized as well to evaluate its capacity in predicting the failure behavior of the metal targets. It is concluded that the FE method outperforms the SPH method at predicting failure modes while SPH can still be used to predict residual velocity and hole diameters. Armox 500T demonstrates a higher impact resistance compared to #45 steel. Liner geometry is found to significantly affect penetration performance. Sharper and thinner projectiles formed from liners with small cone angles are shown to be highly efficient in penetrating through armor steel targets.
... All elements were discretized using the Lagrange method, allowing for cost savings, integration of complicated material models, and precise definition of material interfaces [35]. To simplify the complexity of the simulation, since the kinetic energy consumed by the stripping of the bullet casing is very little, only the steel core of the projectile was modeled for all the numerical analyses, without the copper jacket and lead cap, as reported elsewhere [36]. For balanced numerical accuracy and computational efficiency, the region directly beneath the projectile impact of 5 mm radius of the target was divided into 0.1 Â 0.1 Â 0.1 mm 3 in element size, and the mesh size gradually coarsened to 2.9 Â 2.7 Â 0.1 mm 3 at the outer edge. ...