Shape optimization of axisymmetric cavitators in supercavitating flows, using the NSGA II algorithm

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• 作者：R. Shafaghat ; ¹ ; ^a ; ^{rshafaghat@nit.ac.ir"" rel=""nofollow} ; ^{rshafaghat@iust.ac.ir"" rel=""nofollow} ; S.M. Hosseinalipour² ; ^a ; I. Lashgari^a ; A. Vahedgermi^a
• 关键词：Multi-objective optimization ; Supercavitation ; Axisymmetric cavitator ; Drag coefficient
• 刊名：Applied Ocean Research
• 出版年：2011
• 出版时间：July 2011
• 年：2011
• 卷：33
• 期：3
• 页码：193-198
• 全文大小：555 K

文摘

The reduction of energy consumption for high speed submersible bodies is an important challenge in hydrodynamic researches. Supercavitation is a hydrodynamic process in which a submerged body gets enveloped in a layer of gas. As the density and viscosity of the gas is much lower than that of seawater, skin friction drag can be reduced considerably. If the nose of the body (cavitator) has a proper shape, the attendant pressure drag remains at a very low value, so the overall body drag reduces significantly. Total drag force acting on the supercavitating self-propelled projectiles dictates the amount of fuel consumption and thrust requirements for the propulsion system to maintain a required cavity at the operating speed. Therefore, any reduction in the drag coefficient, by modifying the shape of the cavitator to achieve optimal shape, will lead to a decrease of this force. The main objective of this study is to optimize the axisymmetric cavitator shape in order to decrease the drag coefficient of a specified after-body length and body velocity in the axisymmetric supercavitating potential flow. To achieve this goal, a multi-objective optimization problem is defined. NSGA II, which stands for Non-dominated Sorting Genetic Algorithm, is used as the optimization method in this study. Design parameters and constraints are obtained according to the supercavitating flow characteristics and cavitator modeling. Then objective functions will be generated using the Linear Regression Method. The results of the NSGA II algorithm are compared with those generated by the weighted sum method as a classic optimization method. The predictions of the NSGA II algorithm seem to be excellent. As a result, the optimal cavitator’s shapes are similar to a cone.