The continuous adjoint method for multi-fidelity hypersonic inlet design

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Abstract/Contents

Abstract
Hypersonic air-breathing propulsion systems offer greater efficiency through use of atmospheric oxygen rather than on-board compressed oxidizer tanks, for applications including access to space and hypersonic cruise but require significant further development. The high cost of wind tunnel and flight testing motivates the increased use of computer simulations and motivates advancements to these simulation techniques. A number of the challenges remaining in aerospacecraft design and simulation-based design techniques including gradient-based optimization and uncertainty quantification can be addressed by improving on methods of gradient computation. This dissertation focuses on developments towards generalizing a particular method of evaluating sensitivities and gradients (the continuous adjoint method) to a wider range of functions and multi-fidelity flowpath models. The primary contributions of this work are: the development of the continuous adjoint for a generalized outflow-based functional, a framework that utilizes this generalized functional to find the surface sensitivity for objectives defined external to the CFD volume and enabling multi-fidelity flowpath design, a multi-objective adjoint implementation that utilizes the principle of superposition to combine already-implemented functionals, and optimization studies utilizing these methods on a hypersonic inlet modeled using a multi-fidelity flowpath, including a three-dimensional viscous inlet.

Description

Type of resource text
Form electronic; electronic resource; remote
Extent 1 online resource.
Publication date 2017
Issuance monographic
Language English

Creators/Contributors

Associated with Kline, Heather L
Associated with Stanford University, Department of Aeronautics and Astronautics.
Primary advisor Alonso, Juan José, 1968-
Thesis advisor Alonso, Juan José, 1968-
Thesis advisor Jameson, Antony, 1934-
Thesis advisor Senesky, Debbie
Advisor Jameson, Antony, 1934-
Advisor Senesky, Debbie

Subjects

Genre Theses

Bibliographic information

Statement of responsibility Heather L. Kline.
Note Submitted to the Department of Aeronautics and Astronautics.
Thesis Thesis (Ph.D.)--Stanford University, 2017.
Location electronic resource

Access conditions

Copyright
© 2017 by Heather Louise Kline
License
This work is licensed under a Creative Commons Attribution Non Commercial 3.0 Unported license (CC BY-NC).

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