Abstract

During the last few decades, CFD (Computational Fluid Dynamics) has developed greatly and has become a more reliable tool for the conceptual phase of aircraft design. This tool is generally combined with an optimization algorithm. In the optimization phase, the need for regenerating the computational mesh might become cumbersome, especially when the number of design parameters is high. For this reason, several mesh generation and deformation techniques have been developed in the past decades. One of the most widely used techniques is the Spring Analogy. There are numerous spring analogy related techniques reported in the literature: linear spring analogy, torsional spring analogy, semitorsional spring analogy, and ball vertex spring analogy. This paper gives the explanation of linear spring analogy method and angle inclusion in the spring analogy method. In the latter case, two di¨erent solution methods are proposed. The best feasible method will later be used for two-dimensional (2D) Airfoil Design Optimization with objective function being to minimize sectional drag for a required lift coe©cient at di¨erent speeds. Design variables used in the optimization include camber and thickness distribution of the airfoil. SU2 CFD is chosen as the §ow solver during the optimization procedure. The optimization is done by using Phoenix ModelCenter Optimization Tool.

Highlights

  • The presence of dynamic mesh concept has greatly evolved in the past decades

  • 5.1 Loiter Phase Optimization Based on the §ow parameters described in the previous section, it is found that the required lift coe©cient for this §ight condition is 0.7361

  • This paper has elaborated the idea of mesh deformation technique by using spring analogy and its modi¦cation by considering the angle made by the edge of the mesh

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Summary

INTRODUCTION

The idea to deform the mesh has been greatly developed in order to perform some computations easier, especially the ones dealing with aeroelasticity computations, airfoil oscillations, or even shape optimizations. In all those purposes, the mesh has to be updated according to the updated boundary domain. Sample of algebraic methods that have been reported in the literature include: Inverse Distance Weighting Interpolation [4], Delaunay Mapping [5], and Radial Basis Function Interpolation [6] Among these mesh deformation techniques, the physical spring analogy method is the most commonly used. The optimization is conducted by the aid of Gradient Optimizer of Phoenix Model Center

SPRING ANALOGY MESH DEFORMATION
Basic Spring Analogy Method
Angle Inclusion in Spring Analogy Method
Direct method
MESH DEFORMATION RESULTS
SHAPE PARAMETERIZATION AND OPTIMIZATION
RESULTS
Takeo Phase Optimization
CONCLUDING REMARKS
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