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Implicit neural representations for turbomachinery geometry

Implicit neural representations for turbomachinery geometry
Implicit neural representations for turbomachinery geometry
An implicit neural representation (INR) is a framework for encoding signals into a neural network. One of these signals includes an implicit field, such as a signed distance field (SDF),to represent geometry in a compact and resolution-agnostic manner. A benefit of this method over more traditional approaches, such as surface meshes and point clouds, is the uniform memory footprint in the form of the neural network’s parameters. This means INRs are well-suited for encoding geometry into another deep learning model in a process known as meta-learning. This representation has potential benefits for the engineering field, for example, in generative deep learning models for inverse design. This work contributes to developing the INR specifically for engineering geometries, which have unique requirements and features, including high surface accuracy and a contrast between sharp features and smooth regions. This paper discusses best practices and considerations for achieving accurate INRs for turbo machinery applications. Furthermore, a new adaptive sample scheme is proposed for training INRs, which samples training data using an octree structure.
implicit geometry, neural representations, meta-learning
Sherrington, Thomas
c35d2e9a-afb1-4515-8c27-c548c7e03eed
Toal, David
dc67543d-69d2-4f27-a469-42195fa31a68
Yuan, Jie
4bcf9ce8-3af4-4009-9cd0-067521894797
Wang, Leran
91d2f4ca-ed47-4e47-adff-70fef3874564
Nunez, Marco
589c4921-c4db-4ea8-96c3-c4e620b4363f
Gregory, Jon
b5f3c77e-aefb-495e-959d-ae060e415257
Sherrington, Thomas
c35d2e9a-afb1-4515-8c27-c548c7e03eed
Toal, David
dc67543d-69d2-4f27-a469-42195fa31a68
Yuan, Jie
4bcf9ce8-3af4-4009-9cd0-067521894797
Wang, Leran
91d2f4ca-ed47-4e47-adff-70fef3874564
Nunez, Marco
589c4921-c4db-4ea8-96c3-c4e620b4363f
Gregory, Jon
b5f3c77e-aefb-495e-959d-ae060e415257

Sherrington, Thomas, Toal, David, Yuan, Jie, Wang, Leran, Nunez, Marco and Gregory, Jon (2026) Implicit neural representations for turbomachinery geometry. Turbo Expo 2026: Turbomachinery Technical Conference & Exposition, Allianz MiCo, Milan, Italy. 15 - 19 Jun 2026. 10 pp . (In Press)

Record type: Conference or Workshop Item (Paper)

Abstract

An implicit neural representation (INR) is a framework for encoding signals into a neural network. One of these signals includes an implicit field, such as a signed distance field (SDF),to represent geometry in a compact and resolution-agnostic manner. A benefit of this method over more traditional approaches, such as surface meshes and point clouds, is the uniform memory footprint in the form of the neural network’s parameters. This means INRs are well-suited for encoding geometry into another deep learning model in a process known as meta-learning. This representation has potential benefits for the engineering field, for example, in generative deep learning models for inverse design. This work contributes to developing the INR specifically for engineering geometries, which have unique requirements and features, including high surface accuracy and a contrast between sharp features and smooth regions. This paper discusses best practices and considerations for achieving accurate INRs for turbo machinery applications. Furthermore, a new adaptive sample scheme is proposed for training INRs, which samples training data using an octree structure.

Text
GT2026-175374-Implicit_Neural_Representatios_for_Turbomachinery_Geometry - Accepted Manuscript
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More information

Accepted/In Press date: 23 February 2026
Venue - Dates: Turbo Expo 2026: Turbomachinery Technical Conference & Exposition, Allianz MiCo, Milan, Italy, 2026-06-15 - 2026-06-19
Keywords: implicit geometry, neural representations, meta-learning

Identifiers

Local EPrints ID: 510241
URI: http://eprints.soton.ac.uk/id/eprint/510241
PURE UUID: 5a40dbf8-2206-4772-8569-0c18188ecb45
ORCID for David Toal: ORCID iD orcid.org/0000-0002-2203-0302
ORCID for Jie Yuan: ORCID iD orcid.org/0000-0002-2411-8789

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Date deposited: 24 Mar 2026 17:35
Last modified: 25 Mar 2026 03:11

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Contributors

Author: Thomas Sherrington
Author: David Toal ORCID iD
Author: Jie Yuan ORCID iD
Author: Leran Wang
Author: Marco Nunez
Author: Jon Gregory

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