Content area

Abstract

As the aviation industry faces emissions requirements and expands into new markets, aircraft design is tasked with meeting the technical challenges that arise. Numerous solutions are being explored to address aviation’s impact and advance aircraft design, from new airframes to new energy sources. These options pose significant changes to aircraft designs and their subsystems, requiring the creation and integration of new technologies.

The lack of historical data and designer intuition behind these new designs and technologies will make computational models and optimization increasingly important, especially high-fidelity, gradient-based optimization. Design optimization is already a valuable tool for aircraft design, but geometry continues to be a bottleneck for more complex designs. To address this, this work focuses on gaps in knowledge of geometric parameterization and constraints and methods for intersection handling.

The choice of geometric parameterization is important to an optimization because it determines how the design changes and how the final result can be used. Typical parameterization methods are not always intuitive for designers and might not fit well with the rest of the design process. A new CAD-based parameterization is compared with an established method, free-form deformation, to evaluate its potential to address these issues. This new parameterization is found to be sufficient for aerodynamic shape optimization, performing as well as the established method and producing a usable model as the final design.

Spatial integration is a core problem in aircraft design but complicated to include in optimization due to the lack of constraints to capture geometry of internal components. One such constraint is used here to explore the effects of spatial integration in optimization of a full aircraft configuration. This investigation explores the benefits of combining spatial integration and aerodynamic shape optimization. Optimizations with more freedom in the spatial integration are found to result in performance improvements at a range of system requirements.

Intersections are everywhere in aircraft but often overlooked in optimization due to the difficulty in keeping topologies consistent as the geometry changes. Designing these intersection areas has added importance, such as aerodynamic design where careful shaping is necessary to avoid additional drag. Two methods for updating a mesh that treats intersections in a smooth and topologically consistent way are presented here. The first focuses on the aerodynamics of a fillet between two components and is demonstrated on an optimization of a fuselage-fillet-wing system. This optimization shows a drag reduction from optimizing with the intersection method versus constraining the intersection to optimize without. The second is a general method for optimizing designs with large numbers of intersections and is shown on a structural optimization with moving panels. This optimization demonstrates a greater mass reduction when the optimization uses this method than with the conventional optimization. Both of these sets of optimizations show that treating intersections in designs adds design freedom that enables optimizations to find better designs.

Details

1010268
Title
Computational Geometry for Design Optimization
Number of pages
177
Publication year
2025
Degree date
2025
School code
0127
Source
DAI-B 86/11(E), Dissertation Abstracts International
ISBN
9798314875551
Committee member
Maki, Kevin John; Çınar, Gökçin; Snyder, Richard
University/institution
University of Michigan
Department
Aerospace Engineering
University location
United States -- Michigan
Degree
Ph.D.
Source type
Dissertation or Thesis
Language
English
Document type
Dissertation/Thesis
Dissertation/thesis number
32092665
ProQuest document ID
3202930249
Document URL
https://www.proquest.com/dissertations-theses/computational-geometry-design-optimization/docview/3202930249/se-2?accountid=208611
Copyright
Database copyright ProQuest LLC; ProQuest does not claim copyright in the individual underlying works.
Database
ProQuest One Academic