Multi-Objective Optimization of Three-Column Semi-Submersible Platforms Based on Surrogate Models

Expand
  • State Key Laboratory of Ocean Engineering; Collaborative Innovation Center for Advanced Ship and Deep-Sea Exploration, Shanghai Jiao Tong University, Shanghai 200240, China

Received date: 2019-03-28

  Online published: 2021-01-19

Abstract

In the initial design stage of a semi-submersible platform, the main particulars of the platform are the key factor affecting the hydrodynamic performance and construction cost. Therefore, multi-objective optimization of the main particulars of the semi-submersible platform is of great engineering significance. First, the design variables of each platform and sample database are determined by design of experiments. Then, the hydrodynamic performances of the semi-submersible platform are analyzed by using the panel method and Morison’s equation. The distribution of probes for estimating the wave elevations on the calm water surface is arranged, and the airgap can be computed. Based on the database obtained by numerical simulation, the surrogate models based on radial basis function (RBF) are established. Next, the formal parameters in RBF are obtained by using the leave-one-out cross validation method. The surrogate model can greatly improve the optimization efficiency. Finally, by using the multi-objective particle swarm optimization (MOPSO) method, taking safety and economy of offshore platforms as two optimization objectives, and taking platform stability, airgap and horizontal motion performance as constraints, the optimization program for the semi-submersible platform can be obtained. Through the detailed analyses of the optimization program for the semi-submersible platform, the most efficient design strategy for the three-column semi-submersible platform is proposed.

Cite this article

QIU Wenzhen, SONG Xingyu, ZHANG Xinshu . Multi-Objective Optimization of Three-Column Semi-Submersible Platforms Based on Surrogate Models[J]. Journal of Shanghai Jiaotong University, 2021 , 55(1) : 11 -20 . DOI: 10.16183/j.cnki.jsjtu.2019.087

References

[1] 张新曙,尤云祥,滕明清.深海半潜浮式生产平台关键理论与技术问题[J].海洋工程,2016, 34(1): 117-123.
[1] ZHANG Xinshu, YOU Yunxiang, TENG Mingqing. Review of the key theories and technologies for the development of deep-sea semi-submersible floating production unit[J]. The Ocean Engineering, 2016, 34(1): 117-123.
[2] 陈新权,谭家华. 基于遗传算法的超深水半潜式平台优化[J]. 中国海洋平台,2006, 21(6): 24-27.
[2] CHEN Xinquan, TAN Jiahua. Principal dimensions optimization of semisubmersible for ultra-deepwater based on genetic algorithm[J]. China Offshore Platform, 2006, 21(6): 24-27.
[3] PARK Y, JANG B S, KIM J D. Hull-form optimization of semi-submersible FPU considering seakeeping capability and structural weight[J]. Ocean Engineering, 2015, 104: 714-724.
[4] KIM D J, JANG B S. Application of multi-objective optimization for TLP considering hull-form and tendon system[J]. Ocean Engineering, 2016, 116: 142-156.
[5] ZHANG X S, SONG X Y, YUAN Z M, et al. Glo-bal motion and airgap computations for semi-submersible floating production unit in waves[J]. Ocean Engineering, 2017, 141: 176-204.
[6] 周佳,尉志源,王璞. 半潜式生产平台整体设计与方案优化[J]. 中国海洋平台,2017, 32(1): 21-25.
[6] ZHOU Jia, WEI Zhiyuan, WANG Pu. Semi-submersible production unit design and optimization[J]. China Offshore Platform, 2017, 32(1): 21-25.
[7] ZHANG X S, SONG X Y, QIU W Z, et al. Multi-objective optimization of Tension Leg Platform using evolutionary algorithm based on surrogate model[J]. Ocean Engineering, 2018, 148: 612-631.
[8] LIU B, YANG H, LANCASTER M J. Global optimization of microwave filters based on a surrogate model-assisted evolutionary algorithm[J]. IEEE Transactions on Microwave Theory and Techniques, 2017, 65(6): 1976-1985.
[9] BAIRD S, BOHREN J A, MCINTOSH C, et al. Optimal design of experiments in the presence of interference[J]. The Review of Economics and Statistics, 2018, 100(5): 844-860.
[10] NAZARI J, NILI AHMADABADI M, ALMASIEH H. The method of radial basis functions for the solution of nonlinear Fredholm integral equations system[J]. Journal of Linear and Topological Algebra, 2017, 6(1): 11-28.
[11] MARINI F, WALCZAK B. Particle swarm optimization (PSO). A tutorial[J]. Chemometrics and Intelligent Laboratory Systems, 2015, 149: 153-165.
[12] GARG H. A hybrid PSO-GA algorithm for constrained optimization problems[J]. Applied Mathematics and Computation, 2016, 274: 292-305.
[13] REYES-SIERRA M, COELLO C A C. Multi-objective particle swarm optimizers: A survey of the state-of-the-art[J]. International Journal of Computational Intelligence Research, 2006, 2(3): 287-308.
[14] PENG G, FANG Y W, PENG W S, et al. Multi-objective particle optimization algorithm based on sharing-learning and dynamic crowding distance[J]. Optik, 2016, 127(12): 5013-5020.
Outlines

/