Charles Strickland-Constable

Available identifiers

zbMath Open strickland-constable.charlesWikidataQ76180778 ScholiaQ76180778MaRDI QIDQ270479

List of research outcomes

Publication	Date of Publication	Type
A heterotic Kodaira-Spencer theory at one-loop	2023-12-08	Paper
Supergravity Fluxes and Generalised Geometry	2023-11-01	Paper
Spheres, Generalised Parallelisability and Consistent Truncations	2023-10-31	Paper
New Gaugings and Non‐Geometry	2023-10-31	Paper
Topological \(G_2\) and Spin(7) strings at 1-loop from double complexes	2022-10-27	Paper
Topological G$_{2}$ and Spin(7) strings at 1-loop from double complexes	2021-08-20	Paper
Generalising \(G_2\) geometry: involutivity, moment maps and moduli	2021-05-03	Paper
Heterotic backgrounds via generalised geometry: moment maps and moduli	2021-03-18	Paper
Classical worldvolumes as generalised geodesics	2021-01-31	Paper
Finite deformations from a heterotic superpotential: holomorphic Chern-Simons and an \(L_{\infty}\) algebra	2018-11-22	Paper
Supersymmetric backgrounds, the Killing superalgebra, and generalised special holonomy	2018-06-12	Paper
Generalised structures for \( \mathcal{N}=1 \) AdS backgrounds	2018-06-12	Paper
Exceptional generalised geometry for massive IIA and consistent reductions	2018-06-12	Paper
Subsectors, Dynkin diagrams and new generalised geometries	2018-03-02	Paper
Supersymmetric AdS backgrounds and weak generalised holonomy	2017-10-11	Paper
Supersymmetric backgrounds and generalised special holonomy	2016-08-02	Paper
\({E_d}_{(d)}\times \mathbb{R}^{+}\) generalised geometry, connections and M theory	2016-04-07	Paper
Supergravity as generalised geometry I: type II theories	2015-03-06	Paper
Ectoplasm with an edge	2014-11-10	Paper
Supergravity as Generalised Geometry II: $E_{d(d)} \times \mathbb{R}^+$ and M theory	2012-12-07	Paper
Generalised geometry and type II supergravity	2012-11-02	Paper

Research outcomes over time

Doctoral students

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Known relations from the MaRDI Knowledge Graph

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MaRDI profile type	MaRDI person profile
instance of	human

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