Pages that link to "Item:Q2396645"
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The following pages link to On the (non)existence of symplectic resolutions of linear quotients (Q2396645):
Displaying 21 items.
- A survey on symplectic singularities and symplectic resolutions (Q867420) (← links)
- On the existence of symplectic resolutions of symplectic reductions (Q971912) (← links)
- A free resolution of a symplectic rank variety (Q1372636) (← links)
- On crepant resolutions of symplectic quotient singularities (Q1879032) (← links)
- A new linear quotient of \(\mathbf C^4\) admitting a symplectic resolution. (Q1944820) (← links)
- Hasse diagrams for 3d \(\mathcal{N} = 4\) quiver gauge theories --- inversion and the full moduli space (Q1995175) (← links)
- Symplectic resolutions of quiver varieties (Q2036286) (← links)
- Towards the classification of symplectic linear quotient singularities admitting a symplectic resolution (Q2070948) (← links)
- Birational geometry of symplectic quotient singularities (Q2208424) (← links)
- The Hochschild cohomology ring of a global quotient orbifold (Q2302230) (← links)
- On symplectic resolutions and factoriality of Hamiltonian reductions (Q2324848) (← links)
- Dimension preserving resolutions of singular Poisson structures (Q2423737) (← links)
- Counting resolutions of symplectic quotient singularities (Q2787621) (← links)
- ON SMOOTHNESS OF MINIMAL MODELS OF QUOTIENT SINGULARITIES BY FINITE SUBGROUPS OF <i>SL</i><sub><i>n</i></sub>(ℂ) (Q3177347) (← links)
- Symplectic resolutions for Higgs moduli spaces (Q4621351) (← links)
- Symplectic quotients have symplectic singularities (Q5213385) (← links)
- Holomorphic symplectic geometry and orbifold singularities (Q5929573) (← links)
- Symplectic resolutions of character varieties (Q6043678) (← links)
- On parabolic subgroups of symplectic reflection groups (Q6116596) (← links)
- All 81 crepant resolutions of a finite quotient singularity are hyperpolygon spaces (Q6584580) (← links)
- O'Grady spaces and symplectic resolution of moduli spaces of Higgs bundles (Q6607620) (← links)