期刊文献+

直接操作FFD技术在翼型气动优化设计中的应用 被引量:6

Application of Direct Manipulated FFD Technique in Airfoil Aerodynamic Optimization
在线阅读 下载PDF
导出
摘要 几何外形参数化技术在飞行器的气动外形优化设计以及多学科优化设计中是影响其结果和效率的重要因素之一。针对自由变形技术(FFD)无法直接操纵几何外形表面指定点位移的局限性,开展了直接操作FFD技术在翼型参数化及翼型气动优化设计中的应用研究。建立了由翼型表面控制点的位移反求各个FFD控制点位移的求解模式,有效地降低了高阶FFD控制体进行翼型参数化的参数个数,并且具备直接操纵翼型几何外形的能力,更具物理直观性。运用该技术对于跨音速翼型进行了气动减阻设计,显著减小了设计状态下翼型的阻力。 The method of applying direct manipulated FFD technique into aerodynamic shape optimization has been researched. Due to the disadvantage of the FFD ( Free- Form Deformation) method that the geo- metrical manipulation is not direct and intuit, the direct manipulated FFD method has been developed by solving each displacement of the FFD control points with some specified geometry point movement, so that the deformation of the target geometry could be directly manipulated. Besides, direct manipulated FFD method could accomplish a relatively small number of design variables together with high order FFD con- trol frame. The study case has shown that applying this method in aerodynamic optimization of airfoil is of good feasibility and result.
出处 《航空计算技术》 2013年第1期40-43,共4页 Aeronautical Computing Technique
关键词 气动优化设计 自由变形 直接操作FFD 翼型设计 aerodynamic optimization free form deform direct manipulated FFD airfoil design
  • 相关文献

参考文献11

  • 1Yamazaki W, Mouton S, Carrier G. Geometry Parameterization and Computational Mesh Deformeation by Phsics- Based Di- rect Manipulation Approaches [ J ]. AIAA Journal, 2010,48 (8) :1817 - 1832.
  • 2Hicks R, Henne P. Wing Design by Numerical Optimization [ R]. AIAA - 79 - 0080,1979.
  • 3Sobieczky H. Parametric Airfoils and Wings [ J ]. Notes on Numerical Fluid Mechanics, 1998,68:71 - 88.
  • 4Samareh J. A Survey of Shape Parameterization Techniques [ R]. NASA/CP - 1999 - 209136,1999:333 - 343.
  • 5Kulfan B. Universal Parametric Geometry Representation Method [ J ]. Journal of Aircraft,2008,45 ( 1 ) : 142 - 158.
  • 6关晓辉,李占科,宋笔锋.CST气动外形参数化方法研究[J].航空学报,2012,33(4):625-633. 被引量:50
  • 7马晓永,吴文华,范召林.基于NURBS的机翼自由变形方法[J].四川大学学报(工程科学版),2010,42(增2):195-197.
  • 8Palacios F, Alonso J J, Colono M, et al. Adjint- Based Meth- od for Supersonic Aircraft Design Using Equivalent Area Dis- tribution [ R ]. AIAA - 2012 - 0269,2012.
  • 9Sederberg T, Parry S. Free- Form Deformation of Solid Geo- metric Models [ C ]. Proc. SIGGRAPH 86: Computer Graph- ics,20(4) : 150 - 161.
  • 10黄江涛,高正红,白俊强,赵轲,李静,许放.应用Delaunay图映射与FFD技术的层流翼型气动优化设计[J].航空学报,2012,33(10):1817-1826. 被引量:23

二级参考文献16

  • 1李小安,张晓缋.神经网络与神经计算机导论.西安:西北工业大学出版社,1994.
  • 2Kennedy J. The particle swarm: social adaptation of knowledge. IEEE International Conference on Evolution- ary Computation, 1997: 303- 308.
  • 3Andreoli M, Aleg J, Desid6ri J A. Free-form-deformation parameterization for multilevel 3D shape optimization in aerodynamics. INRIA Research Report, 2003.
  • 4Sederberg T W, Parry S R. Free form deformation of sol id geometric models. Computer Graphics, 1986, 22(4): 151- 160.
  • 5Mavriplis D J. Unstructured grid techniques. Annual Re- view of Fluid Mechanics,1997, 29(1) :473 -514.
  • 6Chew L P. Constrained Delaunay triangulations. Algo- rithmica, 1989, 4(1 4): 97-108.
  • 7Baker T J. Unstructured meshes and surface fidelity for complex shapes. 10th AIAA Computational Fluid Dynam- ics Conference, 1991: 714-728.
  • 8Liu X Q, Qin N, Xia H. Fast dynamic grid deformation based on Delaunay graph mapping. Journal of Computa- tional Physics, 2006, 211(2): 405 0423.
  • 9Leatham M, Stokes S, Shaw J A, et al. Automatic mesh generation for rapid-response Navier-Stokes calculations. AIAA-2000 -2247, 2000.
  • 10Devroye L, Miicke E P, Zhu B H. A note on point loca tion of Delaunay triangulation of random points. Algorith- mica, 1988, 22(4) :477-482.

共引文献71

同被引文献70

  • 1詹浩,段卓毅,陈迎春.基于遗传算法和分布式计算的翼型优化设计研究[J].西北工业大学学报,2004,22(6):778-781. 被引量:5
  • 2Sederherg T W, Parry S R. Free form deformation of sol- id geometric models[J]. ACM Siggraph Computer Graph- ics, 1986, 20(4): 151-160.
  • 3Lamousin H J, Waggenspaek W N. NURBS-based free- form deformations[J]. Computer Graphics and Applica- tions, 1994, 14(6): 59-65.
  • 4Amoiralis E I, Nikolos I K. Freeform deformation versus B spline representation in inverse airfoil design[J]. Jour- nal of Computing and Information Science in Engineering, 2008, 8(2): 1-13.
  • 5Kenway G K W, Kennedy G J. A CAD-free approach to high-fidelity aerostruetural optimizatiou, AIAA-2010-9231 [R]. Reston= AIAA, 2010.
  • 6Lyu Z, Martins J R R A. RANS-based aerodynamic shape optimization of a blended wing-body aircraft, AIAA-2013- 2586[R]. Reston= AIAA, 2013.
  • 7Mcdaniel D R, Morton S A. Efficient mesh deformation for computational stability and control analyses on un- structured viscous meshes, AIAA-2009-1363[R]. Re- ston AIAA, 2009.
  • 8Rendall T C S, Allen C B. Reduced surface point selection options for efficient mesh deformation using radial basis functions[J]. Journal of Computational Physics, 2010,229(8): 2810-2820.
  • 9Zhao Y, Tai J, Ahmed F. Simulation of micro flows with moving boundaries using high-order upwind FV method on unstructured grids[J]. Computational Mechanics, 2002, 28(1) : 66-75.
  • 10Witteveen J A S. Explicit and robust inverse distance weighting mesh deformation for CFD, AIAA-2010-0165 [R]. Reston AIAA, 2010.

引证文献6

二级引证文献52

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部