摘要:
摘要:弹体高速入水所承受的高强度冲击载荷,会引发其结构的动态响应与变形,进而导致结构变形甚至损坏,对此开展研究具有重要意义。为揭示尾部带导流罩弹体高速入水过程中的流固耦合作用及尾部结构变形机理,本文基于任意欧拉-拉格朗日方法(Arbitrary Lagrange-Euler, ALE)对尾部带导流罩弹体以40m/s高速入水过程中的流固耦合作用开展数值模拟研究。通过数值仿真与实验结果对比及网格独立性验证,验证了数值模型的可靠性与准确性。在此基础上,分析了入水角度和攻角对于弹体入水过程中的空泡演化、冲击载荷、应力传递及尾部导流罩的变形的影响。结果表明:在不同入水角度条件下,入水角度越小,空泡不对称性越强,自由液面变化及空化现象越复杂,弹体整体冲击载荷随之减小。尾部导流罩变形量受应力波传播与空化作用共同影响,随入水角度呈现先减小后增大的变化趋势,在入水角度为 60°时达到最小值。正攻角入水引起的空泡不对称性强于负攻角,其加速度峰值随攻角增大而减小;负攻角条件下,加速度峰值随攻角绝对值增大呈先减小后增大的变化,较大攻角会诱发尾部二次触水,产生“尾拍效应”,形成第二加速度峰值,且正攻角更为显著。正攻角显著增大尾部导流罩变形,负攻角在小范围内可减小变形,但随绝对值增大变形。
Abstract:
Abstract: High-intensity impact loads experienced by a projectile during high-speed water entry can induce pronounced dynamic structural responses and deformation, and may further lead to structural damage or failure. Therefore, investigating this process is of great significance. To reveal the fluid–structure interaction characteristics and the deformation mechanism of the tail structure of a projectile equipped with a tail fairing, a numerical simulation based on the arbitrary Lagrangian–Eulerian (ALE) method was conducted for its water-entry process at a velocity of 40 m/s. The reliability and accuracy of the numerical model were validated through comparisons with experimental results and grid-independence verification. In the model, the water and air domains were described using an Eulerian formulation, while the projectile structure was modeled using a Lagrangian formulation. The compressibility of water and air was considered through corresponding equations of state, and the projectile material was defined using an elastoplastic constitutive model. The fluid–structure interaction between the projectile and the surrounding fluid was realized using a penalty-based coupling algorithm. To improve the stability and reliability of the coupling calculation, different penalty factors were compared, and the acceleration response and sliding interface energy were analyzed to determine an appropriate coupling parameter. A three-dimensional computational domain containing both water and air was established, and local mesh refinement was applied to the impact region and key structural regions of the tail fairing. The reliability of the numerical model was validated by comparing the simulated cavity morphology, projectile displacement, and projectile velocity with experimental results. Meanwhile, a grid-independence study was conducted to balance computational accuracy and efficiency. Based on the validated numerical model, the effects of entry angle and angle of attack on cavity evolution, impact load, stress-wave transmission, and deformation of the tail fairing were systematically investigated. The results indicate that, as the entry angle decreases, the cavity becomes increasingly asymmetric, accompanied by more complex free-surface deformation and cavitation phenomena, while the overall impact load on the projectile decreases accordingly. The deformation of the tail fairing is jointly governed by stress-wave propagation and cavitation effects, exhibiting a non-monotonic dependence on the entry angle: it first decreases and then increases, reaching a minimum at an entry angle of 60°. For oblique entry with a positive angle of attack, the cavity asymmetry is stronger than that under a negative angle of attack, and the peak acceleration decreases with increasing angle of attack. Under negative angles of attack, the peak acceleration first decreases and then increases as the absolute value of the angle of attack grows. A sufficiently large angle of attack can trigger secondary tail re-entry, producing a “tail-slap effect” and a second acceleration peak, which is more pronounced for positive angles of attack. In addition, a positive angle of attack markedly increases the deformation of the tail fairing, whereas a small negative angle of attack can reduce the deformation; however, the deformation increases again as the magnitude of the negative angle of attack further increases.