A symplectic resolution for the binary tetrahedral group

zbMath1312.14007arXiv0810.3225MaRDI QIDQ4981659

Christoph Sorger, Manfred Lehn

Publication date: 24 June 2014

Full work available at URL: https://arxiv.org/abs/0810.3225

zbMATH Keywords

symplectic resolutionquotient singularitiessymplectic varietybinary tetrahedral group

Mathematics Subject Classification ID

Singularities in algebraic geometry (14B05) Gröbner bases; other bases for ideals and modules (e.g., Janet and border bases) (13P10) Global theory and resolution of singularities (algebro-geometric aspects) (14E15)

Related Items (12)

ON SMOOTHNESS OF MINIMAL MODELS OF QUOTIENT SINGULARITIES BY FINITE SUBGROUPS OF SL_n(ℂ) ⋮ Twisted cubics on cubic fourfolds ⋮ Computational aspects of Calogero-Moser spaces ⋮ Towards a symplectic version of the Chevalley restriction theorem ⋮ A new linear quotient of \(\mathbf C^4\) admitting a symplectic resolution. ⋮ 4-dimensional symplectic contractions ⋮ Equivariant Hirzebruch classes and Molien series of quotient singularities ⋮ On the Kummer construction ⋮ Counting resolutions of symplectic quotient singularities ⋮ Elliptic classes, McKay correspondence and theta identities ⋮ Invariant Hilbert schemes and desingularizations of quotients by classical groups ⋮ Towards the classification of symplectic linear quotient singularities admitting a symplectic resolution

This page was built for publication: A symplectic resolution for the binary tetrahedral group