水下滑翔机的滑翔运动受多因素影响,轨迹多呈“之”字形。为探究重浮力差和重浮心距离对其滑翔运动及经济性的影响,采用滑移网格、动网格技术与6自由度(6DOF)方法开展非稳态数值仿真,定义“水平速度/垂直速度”为经济性核心指标(表征单位垂直位移的水平推进效率)。船池拖曳试验验证表明,速度≤6 m/s时阻力误差最大6.41%,满足工程精度。研究显示,重浮力差增大使攻角单调增大,重心前移则使其单调减小;重心前移0.2%L(总长)时,重浮力差超1.2%G(总重力)会导致攻角从7.095°跃增至23.188°,经济性显著恶化。通过力矩平衡揭示大攻角力矩失衡机理,确定最佳下潜工况为1.2%G重浮力差、0.2%L重心前移,此时经济性达2.49(最优)。研究为水下滑翔机运动预报与设计优化提供理论依据。
The gliding motion of underwater gliders is affected by the coupling of multiple factors, and their trajectories are mostly "Z-shaped". To reveal the influence mechanism of buoyancy-weight difference and the distance between the center of gravity (CG) and center of buoyancy (CB) along the fuselage axis on their gliding motion and economy, unsteady numerical simulations were conducted using sliding mesh technology, dynamic mesh technology, and the 6-degree-of-freedom (6DOF) method. The "ratio of horizontal velocity to vertical velocity" was defined as the core index of gliding economy, characterizing the horizontal propulsion efficiency per unit vertical displacement. Towing tank tests verified the validity of the simulation model, with a maximum resistance error of 6.41% when the velocity is ≤ 6 m/s, which meets the requirements of engineering accuracy. The results show that an increase in the buoyancy-weight difference leads to a monotonic increase in the angle of attack, while the forward shift of the CG results in a monotonic decrease in the angle of attack. When the CG is moved forward by 0.2%L (total length of the glider), the angle of attack jumps from 7.095° to 23.188° when the buoyancy-weight difference exceeds 1.2%G (total gravity of the glider), leading to a significant deterioration in gliding economy. The mechanism of pitching torque imbalance causing large angles of attack was revealed through torque balance analysis. Based on refined working condition simulations, the optimal diving condition was determined as a buoyancy-weight difference of 1.2%G and a CG forward shift of 0.2%L, at which the gliding economy reaches 2.49 (the optimal value). The research results provide a reliable theoretical basis for the motion prediction, parameter design, and performance optimization of underwater gliders.
2026,48(6): 66-73 收稿日期:2025-9-11
DOI:10.3404/j.issn.1672-7649.2026.06.010
分类号:U674.941
作者简介:冯战豪(2001-),男,硕士,研究方向为水下航行器结构设计及流体分析
参考文献:
[1] BAZ A, SEIREG A. Optimum design and control of underwater gliders[J]. Journal of Engineering for Industry, 1974, 96(1): 304-310
[2] 沈新蕊, 王延辉, 杨绍琼, 等. 水下滑翔机技术发展现状与展望[J]. 水下无人系统学报, 2018, 26(2): 89-106
SHEN X R, WANG Y H, YANG S Q, et al. Current status and prospects of underwater glider technology[J]. Journal of Unmanned Undersea Systems, 2018, 26(2): 89-106
[3] STUNTZ A, KELLY J S, SMITH R N. Enabling persistent autonomy for underwater gliders with ocean model predictions and terrain-based navigation[J]. Frontiers in Robotics and AI, 2016, 3: 23
[4] 张华, 张进峰, 张少伟, 等. 水下滑翔机垂直面动力学分析与仿真[J]. 舰船科学技术, 2015, 37(10): 56-61
ZHANG H, ZHANG J F, ZHANG S W, et al. Dynamic analysis and simulation of underwater glider motion in vertical plane[J]. Ship Science and Technology, 2015, 37(10): 56-61
[5] 顾建农, 李启杰, 高磊, 等. 水下滑翔机运动特性建模与仿真[J]. 华中科技大学学报(自然科学版), 2016, 44(1): 76-80
GU J N, LI Q J, GAO L, et al. Modeling and simulation of underwater glider motion characteristics[J]. Journal of Huazhong University of Science and Technology (Natural Science Edition), 2016, 44(1): 76-80
[6] 王光越. 基于FLUENT水下航行器阻力特性分析[J]. 现代机械, 2024, (4): 7-10
WANG G Y. Resistance characteristic analysis of underwater vehicles based on FLUENT[J]. Modern Machinery, 2024, (4): 7-10
[7] 房萍萍. 计及侧向流影响的自治水下航行器6-DOF运动仿真[D]. 天津: 天津大学, 2014.
[8] 艾晓锋. 基于动网格技术的AUV自航数值模拟研究[D]. 大连: 大连海事大学, 2017.
[9] 刘聪. 计及螺旋桨效应的船-船水动力干扰特性数值研究[D]. 哈尔滨: 哈尔滨工程大学, 2023.
[10] 刘金夫. 洋流影响下的水下滑翔机垂直面内滑翔运动数值仿真[D]. 武汉: 华中科技大学, 2016.
[11] 方云虎, 刘聪, 郑思洁. 基于重叠动网格技术的螺旋桨空化性能研究[J]. 珠江水运, 2024, (23): 27-30
FANG Y H, LIU C, ZHENG S J. Research on propeller cavitation performance based on overlapping dynamic mesh technology[J]. Pearl River Water Transport, 2024, (23): 27-30
[12] 李健欣. 仿生水下滑翔机滑翔运动数值仿真研究[D]. 武汉: 华中科技大学, 2024.
[13] DEMIRDŽIĆ I, PERIĆ M. Space conservation law in finite volume calculations of fluid flow[J]. International Journal for Numerical Methods in Fluids, 1988, 8(9): 1037-1050
[14] 潘世轩. 大推力作用下水下航行器运动位姿模拟研究[D]. 大连: 大连理工大学, 2021.