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optimization
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Unconventional aircraft for civil aviation: A review of concepts and design methodologies
Surface Mesh Movement Algorithm for Computer-Aided-Design-Based Aerodynamic Shape Optimization
Multimodality and Global Optimization in Aerodynamic Design
Aerostructural Perspective on Winglets
Aerodynamic optimization under a range of operating conditions
Example of a Pitfall in Aerodynamic Shape Optimization
Investigation into Aerodynamic Shape Optimization of Planar and Nonplanar Wings
Aerodynamic Shape Optimization of an S-Duct Intake for a Boundary-Layer Ingesting Engine
Efficient Flutter Prediction Using Reduced-Order Modeling
Euler-Equation-Based Drag Minimization of Unconventional Aircraft Configurations
Approach to Aerodynamic Design Through Numerical Optimization
Aerodynamic Shape Optimization for Natural Laminar Flow Using a Discrete-Adjoint Approach
Mesh Movement for a Discrete-Adjoint Newton-Krylov Algorithm for Aerodynamic Optimization
Preliminary Design of a Solar-Powered Hybrid Airship
Flutter Prediction Using Reduced-Order Modeling with Error Estimation
Aerodynamic Shape Optimization of Wings Using a Parallel Newton-Krylov Approach
Two-Level Free-Form and Axial Deformation for Exploratory Aerodynamic Shape Optimization
Aerodynamic Optimization Trade Study of a Box-Wing Aircraft Configuration
Aerostructural Optimization of Drooped Wings
Cross Validation of Aerodynamic Shape Optimization Methodologies for Aircraft Wing-Body Optimization
Aerodynamic Optimization Algorithm with Integrated Geometry Parameterization and Mesh Movement
Induced-Drag Minimization of Nonplanar Geometries Based on the Euler Equations
Multifidelity Optimization of Hybrid Wing–Body Aircraft with Stability and Control Requirements
High-Fidelity Aerodynamic Shape Optimization of a Lifting-Fuselage Concept for Regional Aircraft
Aerodynamic Design Optimization of a Transonic Strut-Braced-Wing Regional Aircraft
Smooth Local Correlation-Based Transition Model for the Spalart–Allmaras Turbulence Model
Drag Minimization Based on the Navier–Stokes Equations Using a Newton–Krylov Approach
Parallel Newton–Krylov–Schur Flow Solver for the Navier–Stokes Equations