- Gwyn Bellamy, Johannes Schmitt, Ulrich Thiel, “Towards the classification of symplectic linear quotient singularities admitting a symplectic resolution”, Math. Z., 300, no. 1, 2022, 661
![https://doi.org/10.1007/s00209-021-02793-9 crossref](/refsvg/svg/crossref.svg)
- Gwyn Bellamy, Johannes Schmitt, Ulrich Thiel, “On parabolic subgroups of symplectic reflection groups”, Glasgow Math. J., 65, no. 2, 2023, 401
![https://doi.org/10.1017/S0017089522000416 crossref](/refsvg/svg/crossref.svg)
- Tony Pantev, Bertrand Toën, Michel Vaquié, Gabriele Vezzosi, “Shifted symplectic structures”, Publ.math.IHES, 117, no. 1, 2013, 271
![https://doi.org/10.1007/s10240-013-0054-1 crossref](/refsvg/svg/crossref.svg)
- J. T. Stafford, M. Van den Bergh, “Noncommutative resolutions and rational singularities”, Michigan Math. J., 57, no. none, 2008
![https://doi.org/10.1307/mmj/1220879430 crossref](/refsvg/svg/crossref.svg)
- Gwyn Bellamy, Travis Schedler, “Symplectic resolutions of quiver varieties”, Sel. Math. New Ser., 27, no. 3, 2021, 36
![https://doi.org/10.1007/s00029-021-00647-0 crossref](/refsvg/svg/crossref.svg)
- RYO YAMAGISHI, “ON SMOOTHNESS OF MINIMAL MODELS OF QUOTIENT SINGULARITIES BY FINITE SUBGROUPS OF SLn(ℂ)”, Glasgow Math. J., 60, no. 3, 2018, 603
![https://doi.org/10.1017/S0017089517000325 crossref](/refsvg/svg/crossref.svg)
- Cédric Bonnafé, Peng Shan, “On the Cohomology of Calogero–Moser Spaces”, International Mathematics Research Notices, 2018
![https://doi.org/10.1093/imrn/rny036 crossref](/refsvg/svg/crossref.svg)
- Joseph Karmazyn, “Deformations of algebras defined by tilting bundles”, Journal of Algebra, 513, 2018, 388
![https://doi.org/10.1016/j.jalgebra.2018.07.031 crossref](/refsvg/svg/crossref.svg)
- Gwyn Bellamy, Alastair Craw, Steven Rayan, Travis Schedler, Hartmut Weiss, “All 81 crepant resolutions of a finite quotient singularity are hyperpolygon spaces”, J. Algebraic Geom., 2024
![https://doi.org/10.1090/jag/827 crossref](/refsvg/svg/crossref.svg)
- Marco Andreatta, Jarosław A. Wiśniewski, “4-dimensional symplectic contractions”, Geom Dedicata, 168, no. 1, 2014, 311
![https://doi.org/10.1007/s10711-013-9832-7 crossref](/refsvg/svg/crossref.svg)