Riemannian Geometry and G-structures
- Multi-toric Geometries with Larger Compact Symmetry
by Thomas Bruun Madsen and Andrew Swann
Quart. J. Math., 76, 349-365, doi10.1093/qmath/haaf005
, 2025. - Compatibility of Balanced and SKT Metrics on Two-step Solvable
Lie Groups
by Marco Freibert and Andrew Swann
Transformation Groups, 30, 235-265, doi10.1007/s00031-023-09796-2
, 2025. - Cohomological Lifting of Multi-toric Graphs
by Kael Dixon, Thomas Bruun Madsen and Andrew Swann
eprintarXiv:2412.15769
[math.DG]
, 18 pp., 2024. - Special Homogeneous Surfaces
by David Lindemann and Andrew Swann
Math. Proc. Camb. Phil. Soc., 177 (2), 333-362, doi10.1017/S0305004124000252
, 2024. - Toric Geometry of Spin(7)-manifolds
by Thomas Bruun Madsen and Andrew Swann
Int. Math. Res. Not. IMRN, 2021 (21), 16511-16529, doi10.1093/imrn/rnz279
, 2021.
accepted version. - Two-step Solvable SKT Shears
by Marco Freibert and Andrew Swann
Math. Z., 299 (3), 1703–1739, doi10.1007/s00209-021-02753-3
, 2021. - Toric Geometry of G2-manifolds
by Thomas Bruun Madsen and Andrew Swann
Geom. Topol. 23 (7), 3459–3500, doi10.2140/gt.2019.23.3459
, 2019. - The Shear Construction
by Marco Freibert and Andrew Swann
Geom. Dedicata 198 (1), 71–101, doi10.1007/s10711-018-0330-9
, 2019. - Nearly Kähler Six-manifolds with Two-torus Symmetry
by Giovanni Russo and Andrew Swann
J. Geom. Phys. 138, 144–153, doi10.1016/j.geomphys.2018.12.016
, 2019. - Solvable Groups and a Shear Construction
by Marco Freibert and Andrew Swann
J. Geom. Phys. 106, 268–274, doi10.1016/j.geomphys.2016.04.013
, 2016. - Non-degenerate Homogeneous ε-Kähler and
ε-quaternion Kähler Structures of Linear Type
by Ignacio Luján and Andrew Swann
Monatsh. Math. 178 (1), 113–142, doi10.1007/s00605-015-0783-y
, 2015. - The Homogeneous Geometries of Real Hyperbolic Space
by Marco Castrillón López, Pedro Gadea and Andrew Swann
Mediterr. J. Math. 10 (2), 1011–1022, 2013. - Closed Forms and Multi-moment Maps
by Thomas Bruun Madsen and Andrew Swann
Geom. Dedicata 165 (1), 25–52, 2013. - Multi-moment Maps
by Thomas Bruun Madsen and Andrew Swann
Adv. Math. 229, 2287–2309, 2012. - Homogeneous Spaces, Multi-moment Maps and (2,3)-trivial
Algebras
by Thomas Bruun Madsen and Andrew Swann
Proceedings of the XIXth International Fall Workshop on Geometry and Physics, Porto, September 6–9, 2010, AIP Conference Proceedings, 1360, 51–62, 2011. - Invariant Strong KT Geometry on Four-dimensional Solvable Lie
Groups
by Thomas Bruun Madsen and Andrew Swann
J. Lie Theory 21 (1), 055–070, 2011. - Twisting Hermitian and Hypercomplex Geometries
by Andrew Swann
Duke Math. J. 155 (2), 403–431, 2010. - Homogeneous Structures on Real and Complex Hyperbolic Spaces
by Marco Castrillón López, Pedro Gadea and Andrew Swann
Illinois J. Math. 53 (2), 561–574, 2010. - T is for Twist
by Andrew Swann
Proceedings of the XV International Workshop on Geometry and Physics, Puerto de la Cruz, September 11–16, 2006,
Spanish Royal Mathematical Society 11, 83–94, 2007 - Curvature of Special Almost Hermitian Manifolds
by Francisco Martín Cabrera and Andrew Swann
Pacific J. Math. 228 (1), 165–184, 2006. - G2-structures with Torsion from Half-integrable Nilmanifolds
by Simon Chiossi and Andrew Swann
J. Geom. Phys. 54 (3), 262–285, 2005. - Einstein Metrics via Intrinsic or Parallel Torsion
by Richard Cleyton and Andrew Swann
Math. Z. 247, 513–528, 2004. - Torsion and the Einstein Equations
by Richard Cleyton and Andrew Swann
in `Proceedings of the Workshop on Special Geometric Structures in String Theory Bonn, 8th-11th September, 2001', ed. D. V. Alekseevsky et al., 2002. - Cohomogeneity-one G2-structures
by Richard Cleyton and Andrew Swann
J. Geom. Phys. 44 (2-3), 202–220, 2002. - Weakening Holonomy
by Andrew Swann
in `Proceedings of the second Meeting on Quaternionic Structures in Mathematics and Physics, Roma 6–10 September 1999', ed. S. Marchiafava et al., World Scientific, Singapore, 2001, pp. 405–415. - Classification of G2-Structures
by Francisco Martín Cabrera, María Dolores Monar and Andrew Swann
J. London Math. Soc. 53, 407–416, 1996. - Isoparametric Geodesic Spheres and a Conjecture of Osserman
Concerning the Jacobi Operator
by Peter Gilkey, Lieven Vanhecke and Andrew Swann
Quart. J. Math. 46, 299–320, 1995. - Foliation Reduction and Self-Duality
by James Glazebrook, Franz Kamber, Henrik Pedersen and Andrew Swann
Proceedings of `Geometric Study of Foliations', Tokyo, 1993, ed. T. Mizutani et al., World Scientific, Singapore, 1994, pp. 210–249.