华中科技大学 机械科学与工程学院,武汉,430074
董石榴,硕士研究生,
傅晓云,副教授,硕士生导师,
纸质出版:2024
移动端阅览
董石榴, 张建星, 彭宇轩, 等. 水下滑翔机航行过程浮力变化分析[J]. 机械科学与技术, 2024,43(12):2009-2015.
董石榴, 张建星, 彭宇轩, et al. Analysis of Buoyancy Variation in Navigation of Underwater Glider[J]. Mechanical Science and Technology for Aerospace Engineering, 2024, 43(12): 2009-2015.
董石榴, 张建星, 彭宇轩, 等. 水下滑翔机航行过程浮力变化分析[J]. 机械科学与技术, 2024,43(12):2009-2015. DOI: 10.13433/j.cnki.1003-8728.20230136.
董石榴, 张建星, 彭宇轩, et al. Analysis of Buoyancy Variation in Navigation of Underwater Glider[J]. Mechanical Science and Technology for Aerospace Engineering, 2024, 43(12): 2009-2015. DOI: 10.13433/j.cnki.1003-8728.20230136.
本文推导出水下滑翔机下潜至某深度所需最小浮力调节量与海水密度和自身变形引起的浮力变化量之间的关系;对下潜过程进行受力分析,导出滑翔速度与净浮力的关系;通过海试数据得到HUST-1号水下滑翔机下潜至1000 m的浮力变化量,计算得到耐压壳体变形量。考虑海水压力,利用Workbench仿真得到下潜至1000 m处的压缩变形量,与海试结果相差31.7%,考虑海水温度仿真得到温差变化量,两者之和与海试数据误差为0.1%,说明只考虑压力对耐压壳体的影响不准确,温度影响也必须考虑,也说明用数值仿真方法计算水下滑翔机变形是可行的。基于该数值仿真方法,在0 ~ 1200 m深度内,考虑海水密度、压力和温度对HUST-2号水下滑翔机下潜过程浮力变化进行分析,潜至0 ~ 200 m内所需的最小浮力调节量变化很大,超过500 mL,而在200 ~ 1200 m内,所需的最小浮力调节量变化趋势较缓,仅为85 mL左右。该款HUST-2号水下滑翔机进行海试时对于不同的下潜深度,根据本文计算的最小浮力调节量,可以节省测试时间和成本。
In this paper
the relationship between the minimum buoyancy adjustment required for underwater glider to dive to a certain depth and the buoyancy change caused by seawater density and self-deformation is deduced; the force analysis of the diving process is carried out
and the relationship between the gliding speed and the net buoyancy is derived. Through the sea trial data
the buoyancy change of the HUST-1 underwater glider when it dived to 1 000 m was obtained
and the deformation of the pressure shell was calculated. Considering the seawater pressure
the compressive deformation at 1 000 m is obtained with Workbench simulation
which is 31.7% different from the sea test result. Considering the seawater temperature simulation
the change in temperature difference is obtained. It is inaccurate to consider the influence of the pressure on the pressure shell
and the influence of the temperature must also be considered
which also shows that it is feasible to calculate the deformation of the underwater glider with the numerical simulation. Based on this numerical simulation method
in the depth of 0 ~ 1 200 m
considering the density
pressure and temperature of seawater
the change in buoyancy in the divingof HUST-2 underwater glider is analyzed
and the minimum buoyancy adjustment required for diving to 0 ~ 200 m changes. It is very large
more than 500 mL
and within 200 ~ 1 200 m
the minimum required buoyancy adjustment amount changes slowly
only about 85 mL. Afterwards
when the HUST-2 underwater glider conducts sea trials for different diving depths
the minimum buoyancy adjustment calculated in this paper can save testing time and cost.
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