系泊系统的设计
The Design of Mooring System
DOI: 10.12677/PM.2018.83031, PDF,   
作者: 孙敬鹏*, 宪 超:沈阳航空航天大学理学院,辽宁 沈阳
关键词: 系泊系统受力分析吃水深度平衡状态Mooring System Stress Analysis Draft Depth Balance State
摘要: 系泊系统是通过缆绳或其他机械装置将水面结构实施与固定点连接,而锚链的选择是多样性的,需要确定锚链的型号、长度和重物球的质量,使得浮标的吃水深度和游动区域及钢桶的倾斜角度尽可能小,否则锚会被拖行,致使节点移位丢失。首先,对系泊系统进行整体受力分析,将锚链末端与锚的链接处的切线方向与海床的夹角设为θ1,将浮标的吃水深度设为h,建立θ1-F(h) 方程模型h与θ1进行表示,运用MATLAB软件求解方程 θ1-F(h) ,得到了吃水深度h与夹角θ1。然后,运用微分方程方法得出锚链的函数关系为悬链线。更进一步,可以根据θ1的范围确定浮标的游动区域。为了使得钢桶满足工作状态的要求,最后讨论了重物球质量的调节方法。
Abstract: The mooring system is connected with a fixed point by means of a cable or other mechanical device, while the choice of chain is diverse. It is necessary to determine the type, length and mass of the ball, so as to make the buoy’s draft depth and swimming area and steel barrel tilt angle as small as possible. Otherwise the anchor will be dragged, which will cause the node shift to be lost. Firstly, the whole stress analysis of mooring system is carried out. Based on setting the angle to be θ1 between the end of the anchor chain and the link of the anchor to the sea bed, and setting the buoy’s draft depth to be h, the model of θ1 – F(h) is built. Using MATLAB software to solve the model, the draft depth h and the angle θ1 are obtained. Then, using differential equation method, the function relation of anchor chain is obtained to be a catenary line. Furthermore, the swimming area of the buoy can be determined according to the range of θ1. In order to make the steel barrel meet the requirement of working condition, the adjustment method of weight ball quality is discussed at last.
文章引用:孙敬鹏, 宪超. 系泊系统的设计[J]. 理论数学, 2018, 8(3): 247-252. https://doi.org/10.12677/PM.2018.83031

参考文献

[1] 董江水. 应用SPSS软件拟合Logistic曲线研究[J]. 金陵科技园学报, 2007, 23(1): 21-24.
[2] 吕立功, 景勇, 温宝贵, 刘振国. FPSO系泊系统设计上的考虑[C]//中国造船工程学会. 2005年度海洋工程学术会议论文集. http://cpfd.cnki.com.cn/Article/CPFDTOTAL-ZGZC200511001056.htm, 2016-09-11.
[3] 船舶百科. 锚链[Z/OL]. http://wiki.eworldship.com/index.php?doc-view-1486, 2016-09-11.
[4] 王丹, 刘家新. 一般状态下悬链线方程的应用[J]. 船海工程, 2007, 36(3): 26-28.
[5] 李云东. Matlab软件应用与发展[Z/OL]. http://wenku.baidu.com/view/cdaa127202768e9951e738ad.html, 2011-01-05.
[6] 郝春玲, 张亦飞, 滕斌, 徐伟, 赵海涛. 流速分布及锚链自身刚度对弹性但锚链系统变性与受力的影响[J]. 海洋学研究, 2006, 24(3): 90-95.
[7] Wang, J.M., Bi, W.T. and Wei, Q.D. (2009) Effects of an Inclined Rod on Circular Cylinder-Plate Junction Flow. Experiments in Fluids, 46, 1093-1104. [Google Scholar] [CrossRef
[8] Devenport, W.J. and Simpson, R.L. (1990) Time-Dependent and Time-Averaged Turbulence Structure near the Nose of a Wing-Body Junction. Journal of Fluid Mechanics, 210, 23-55. [Google Scholar] [CrossRef
[9] Baker, C.J. (1980) The Turbulent Horseshoe Vortex. Journal of Wind Engineering & Industrial Aerodynamics, 6, 9-23. [Google Scholar] [CrossRef