Universal geometry as an organising principle for heterotic moduli

[2606.31193] Universal geometry as an organising principle for heterotic moduli Skip to main content Search Submit Donate Log in High Energy Physics - Theory arXiv:2606.31193 (hep-th) [Submitted on 30 Jun 2026 ( v1 ), last revised 26 Aug 2026 (this version, v3)] Title: Universal geometry as an organising principle for heterotic moduli Authors: Jock McOrist View PDF HTML (experimental) Abstract: A family of heterotic compactifications carries more structure than a collection of solutions parametrised by moduli. Once the compactification data are fibred over moduli space, deformations become components of universal curvatures. This note reviews that organisation and explains how it incorporates the $\alpha'^2$ supersymmetry corrections. Comments: v2 typos corrected; 13 pages, 1 figure Subjects: High Energy Physics - Theory (hep-th) ; Differential Geometry (math.DG) Cite as: arXiv:2606.31193 [hep-th] (or arXiv:2606.31193v3 [hep-th] for this version) https://doi.org/10.48550/arXiv.2606.31193 Focus to learn more arXiv-issued DOI via DataCite Submission history From: Jock McOrist [ view email ] [v1] Tue, 30 Jun 2026 06:22:59 UTC (24 KB) [v2] Mon, 20 Jul 2026 09:38:26 UTC (24 KB) [v3] Wed, 26 Aug 2026 21:55:48 UTC (25 KB) Full-text links: Access Paper: View PDF HTML (experimental) TeX Source view license Current browse context: hep-th < prev | next > new | recent | 2026-06 Change to browse by: math math.DG References & Citations INSPIRE HEP NASA ADS Google Scholar Semantic Scholar export BibTeX citation Bookmark Bibliographic Tools Bibliographic and Citation Tools Bibliographic Explorer Toggle Bibliographic Explorer ( What is the Explorer? ) Connected Papers Toggle Connected Papers ( What is Connected Papers? ) Litmaps Toggle Litmaps ( What is Litmaps? ) scite.ai Toggle scite Smart Citations ( What are Smart Citations? ) Code, Data, Media Code, Data and Media Associated with this Article alphaXiv Toggle alphaXiv ( What is alphaXiv? ) Links to Code Toggle CatalyzeX Code Finder for Papers ( What is CatalyzeX? ) DagsHub Toggle DagsHub ( What is DagsHub? ) GotitPub Toggle Gotit.pub ( What is GotitPub? ) Huggingface Toggle Hugging Face ( What is Huggingface? ) ScienceCast Toggle ScienceCast ( What is ScienceCast? ) Demos Demos Replicate Toggle Replicate ( What is Replicate? ) Spaces Toggle Hugging Face Spaces ( What is Spaces? ) Spaces Toggle TXYZ.AI ( What is TXYZ.AI? ) Related Papers Recommenders and Search Tools Link to Influence Flower Influence Flower ( What are Influence Flowers? ) Core recommender toggle CORE Recommender ( What is CORE? ) IArxiv recommender toggle IArxiv Recommender ( What is IArxiv? ) Author Venue Institution Topic About arXivLabs arXivLabs: experimental projects with community collaborators arXivLabs is a framework that allows collaborators to develop and share new arXiv features directly on our website. Both individuals and organizations that work with arXivLabs have embraced and accepted our values of openness, community, excellence, and user data privacy. arXiv is committed to these values and only works with partners that adhere to them. Have an idea for a project that will add value for arXiv's community? Learn more about arXivLabs . Which authors of this paper are endorsers? | Disable MathJax ( What is MathJax? ) We gratefully acknowledge support from our major funders , member institutions , and all contributors. About · Help · Contact · Subscribe · Copyright · Privacy · Accessibility · Operational Status (opens in new tab) Major funding support from

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