* [Art89] J. Arthur  “Unipotent automorphic representations: conjectures”  In _Unipotent orbits and representations_ 171–172, Astérisque  Société mathématique de France, 1989
  * [Art13] J. Arthur  “The Endoscopic Classification of Representations Orthogonal and Symplectic Groups” 61, American Mathematical Soc. Colloquium Publications, 2013
  * [BC76] P. Bala and R. Carter  “Classes of unipotent elements in simple algebraic groups. I”  In _Math. Proc. Cambridge Philos. Soc._ 79.3, 1976, pp. 401–425
  * [Bar89] D. Barbasch  “The unitary dual for complex classical Lie groups”  In _Invent. Math._ 96, 1989, pp. 103–176
  * [Bar17] D. Barbasch  “Unipotent Representations and the Dual Pair Correspondence”  In _Representation Theory, Number Theory, and Invariant Theory_ 323, Progr. Math.  Birkhäuser, 2017, pp. 47–85
  * [BV85] D. Barbasch and D. Vogan  “Unipotent representations of complex semisimple groups”  In _Ann. of Math. (2)_ 121.1, 1985, pp. 41–110
  * [Bea00] A. Beauville  “Symplectic singularities”  In _Invent. Math._ 139.3 Springer Nature, 2000, pp. 541–549
  * [BK04] R. Bezrukavnikov and D. Kaledin  “Fedosov quantization in algebraic context”  In _Mosc. Math. J._ 4.3, 2004, pp. 559–592
  * [BL21] R. Bezrukavnikov and I. Losev  “Etingof conjecture for quantized quiver varieties”  In _Invent. Math._ , 2021, pp. 1097–1226
  * [BCHM10] C. Birkar, P. Cascini, C. Hacon and J. McKernan  “Existence of minimal models for varieties of log general type”  In _J. Amer. Math. Soc._ 23.2 American Mathematical Society, 2010, pp. 405–468
  * [BC12] I. Biswas and P. Chatterjee  “On the exactness of Kostant–Kirillov form and the second cohomology of nilpotent orbits”  In _Int. J. Math._ 23.08, 2012, pp. 1–21
  * [Bor69] A. Borel  “Linear Algebraic Groups”  Springer-Verlag, 1969
  * [BK76] W. Borho and H. Kraft  “Über die Gelfand-Kirillov-Dimension”  In _Mathematische Annalen_ 220, 1976, pp. 1–24
  * [Bou02] N. Bourbaki  “Lie Groups and Lie Algebras, Chapters 4-6”  Springer, 2002, pp. 1–300
  * [BLPW16] T. Braden, A. Licata, N. Proudfoot and B. Webster  “Quantizations of conical symplectic resolutions I: local and global structures”  In _Astérisque_ 384, 2016, pp. 1–67
  * [BLPW16a] T. Braden, A. Licata, N. Proudfoot and B. Webster  “Quantizations of conical symplectic resolutions II: Category O and symplectic duality”  In _Astérisque_ 384, 2016, pp. 1–118
  * [BGK08] J. Brundan, S. Goodwin and A. Kleschev  “Highest weight theory for finite $W$-algebras”  In _Int. Math. Res. Not. IMRN_ , 2008, pp. 1–53
  * [Bry03] R. Brylinski  “Dixmier Algebras for Classical Complex Nilpotent Orbits via Kraft-Procesi Models I”  In _The Orbit Method in Geometry and Physics_ 213, Progress in Mathematics  Birkhäuser, 2003, pp. 49–67
  * [BK94] R. Brylinski and B. Kostant  “Nilpotent orbits, normality and Hamiltonian group actions”  In _J. Amer. Math. Soc._ 7.2, 1994, pp. 269–298
  * [Car93] R. Carter  “Finite groups of Lie type”, Wiley Classics Library  John Wiley & Sons, Ltd., 1993
  * [CM93] D. Collingwood and W. McGovern  “Nilpotent Orbits In Semisimple Lie Algebra: An Introduction”  ChapmanHall/CRC, 1993
  * [CH98] W. Crawley-Boevey and M. Holland  “Noncommutative deformations of Kleinian singularities”  In _Duke Math. J._ 92.3 Duke University Press, 1998, pp. 605–635
  * [De ̵13] W. De Graaf  “Computations with nilpotent orbits in SLA”, 2013  arXiv:1301.1149 [math.RT]
  * [DE09] W. De Graaf and A. Elashvili  “Induced nilpotent orbits of the simple Lie algebras of exceptional type”, 2009  arXiv:0905.2743 [math.RT]
  * [DL76] P. Deligne and G. Lusztig  “Representations of reductive groups over finite fields”  In _Ann. of Math._ 103, 1976, pp. 103–161
  * [Dix74] J. Dixmier  “Algèbres Enveloppantes”  Gauthier-Villars, 1974
  * [Duf77] M. Duflo  “Sur la classification des idéaux primitifs dans l’algèbre enveloppante d’une algèbre de Lie semi-simple”  In _Ann. of Math._ 105, 1977, pp. 107–120
  * [Duf79] M. Duflo  “Représentations unitaires irréductibles des groupes semi-simples complexes de rang deux”  In _Bull. Soc. Math. France_ 107, 1979, pp. 26–88
  * [FJLS15] B. Fu, D. Juteau, P. Levy and E. Sommers  “Generic singularities of nilpotent orbit closures”, 2015  arXiv:1502.05770 [math.RT]
  * [GG02] W. Gan and V. Ginzburg  “Quantizations of Slodowy Slices”  In _Int. Math. Res. Not. IMRN_ 2002.5 Oxford University Press (OUP), 2002, pp. 243–255
  * [Gar82] D. Garfinkle  “A new construction of the Joseph Ideal”, 1982  MIT
  * [GN57] I. Gelfand and M. Naimark  “Unitary Representations of the Classical Groups” 36, Trudy Mat. Inst. Steklov  Akademie-Verlag, 1957
  * [Gin86] V. Ginzburg  “Characteristic varieties and vanishing cycles”  In _Invent. Math._ , 1986, pp. 327–402
  * [GV83] G. Gonzalez-Springberg and J.L. Verdier  “Construction géométrique de la correspondance de McKay”  In _Ann. Sci. Ec. Norm. Super._ , 1983, pp. 409–449
  * [Gro71] A. Grothendieck  “Revêtements étales et groupe fondamental (SGA 1)”, Lect. Notes Math.  Springer-Verlag, 1971
  * [Hik17] T. Hikita  “An algebro-geometric realization of the cohomology ring of Hilbert scheme of points in the affine plane”  In _Int. Math. Res. Not._ 8, 2017, pp. 2538–2561
  * [HTT08] R. Hotta, K. Takeuchi and T. Tanisaki  “D-Modules, Perverse Sheaves, and Representation Theory”  Birkhäuser, 2008
  * [Hua90] J.S. Huang  “The unitary dual of the universal covering group of $\mathrm{GL}(n,{\mathbb{R}})$”  In _Duke Math. J._ 61, 1990, pp. 705–745
  * [Jan87] J. Jantzen  “Representations of Algebraic Groups”, Mathematical Surveys and Monographs  AMS, 1987
  * [Jos76] A. Joseph  “The minimal orbit in a simple Lie algebra and its associated maximal ideal”  In _Ann. Sci. Ecole Norm. Sup. (4)_ 9, 1976, pp. 1–30
  * [Jos85] A. Joseph  “On the associated variety of a primitive ideal”  In _J. Algebra_ 93, 1985, pp. 509–523
  * [Kal06] D. Kaledin  “Symplectic singularities from the Poisson point of view.”  In _J. Reine Angew Math._ , 2006, pp. 135–156
  * [KV02] D. Kaledin and M. Verbitsky  “Period Map for Non-Compact Holomorphically Symplectic Manifolds”  In _Geom. Funct. Anal._ 12.6 Springer Nature, 2002, pp. 1265–1295
  * [KTWWY19] J. Kamnitzer et al.  “Highest weights for truncated shifted Yangians and product monomial crystals”  In _J. Comb. Algebra_ 3, 2019, pp. 237–303
  * [Kna86] A. Knapp  “Representation Theory of Semisimple Groups: An Overview Based on Examples”  Princeton University Press, 1986
  * [KKLV89] F. Knop, H. Kraft, D. Luna and T. Vust  “Local Properties of Algebraic Group Actions”  In _Algebraic Transformation Groups and Invariant Theory_ Birkhäuser Basel, 1989, pp. 63–75
  * [KKV89] F. Knop, H. Kraft and T. Vust  “The Picard Group of a G-Variety”  In _Algebraic Transformation Groups and Invariant Theory_ Birkhäuser Basel, 1989, pp. 77–87
  * [Kos59] B. Kostant  “The principal three-dimensional subgroup and the Betti numbers of a complex simple Lie group”  In _Amer. J. Math._ 81, 1959, pp. 973–1032
  * [Kos79] B. Kostant  “On Whittaker vectors and representation theory”  In _Invent. Math._ 48, 1979, pp. 101–184
  * [KP81] H. Kraft and C. Procesi  “Minimal singularities in $\mathrm{GL}_{n}$”  In _Invent. Math._ 62, 1981, pp. 503–515
  * [KP82] H. Kraft and C. Procesi  “On the geometry of conjugacy classes in classical groups”  In _Comment. Math. Helv._ 57.1 European Mathematical Publishing House, 1982, pp. 539–602
  * [KR90] S. Kudla and S. Rallis  “Degenerate Principal Series and Invariant Distributions”  In _Israel J. Math._ , 1990, pp. 25–45
  * [LNS12] M. Lehn, Y. Namikawa and C. Sorger  “Slodowy Slices and Universal Poisson Deformations”  In _Compos. Math._ , 2012, pp. 121–144
  * [LSS88] T. Levasseur, S. Smith and J. Stafford  “The minimal orbit, the Joseph Ideal, and Differential Operators”  In _J. Algebra_ 116, 1988, pp. 480–501
  * [Los10] I. Losev  “Finite $W$-algebras”  In _Proceedings of the International Congress of Mathematicians (ICM 2010)_ , 2010, pp. 1281–1307
  * [Los10a] I. Losev  “Quantized symplectic actions and $W$-algebras”  In _J. Amer. Math. Soc._ 23.1 American Mathematical Society (AMS), 2010, pp. 35–59
  * [Los11] I. Losev  “1-Dimensional representations and parabolic induction for W-algebras”  In _Adv. Math._ 226.6 Elsevier BV, 2011, pp. 4841–4883
  * [Los11a] I. Losev  “Finite-dimensional representations of $W$-algebras”  In _Duke Math. J._ 159.1, 2011, pp. 99–143
  * [Los12] I. Losev  “Isomorphisms of quantizations via quantization of resolutions”  In _Adv. Math._ 231.3-4, 2012, pp. 1216–1270
  * [Los12a] I. Losev  “On the structure of the category $\mathcal{O}$ for $W$-algebras”  In _Séminaires et Congrès_ 24, 2012, pp. 351–368
  * [Los14] I. Losev  “Totally aspherical parameters for Cherednik algebras”, 2014  arXiv:1409.3965 [math.RT]
  * [Los15] I. Losev  “Dimensions of irreducible modules over W-algebras and Goldie ranks”  In _Invent. Math._ 200.3 Springer Nature, 2015, pp. 849–923
  * [Los16] I. Losev  “Deformations of symplectic singularities and Orbit method for semisimple Lie algebras”, 2016  arXiv:1605.00592 [math.RT]
  * [Los17] I. Losev  “Bernstein inequality and holonomic modules”  In _Adv. Math._ 308, 2017, pp. 941–963
  * [Los17a] I. Losev  “On categories ${\mathcal{O}}$ for quantized symplectic resolutions”  In _Compos. Math._ 153.12 London Mathematical Society, 2017, pp. 2445–2481
  * [Los17b] I. Losev  “Wall-crossing functors for quantized symplectic resolutions: perversity and partial Ringel dualities”  In _Pure Appl. Math. Q._ , 2017, pp. 247–289
  * [Los18] I. Losev  “Quantizations of regular functions on nilpotent orbits”  In _Bull. Inst. Math. Acad. Sin._ 13.2, 2018, pp. 199–225
  * [Los18a] I. Losev  “Representation theory of quantized Gieseker varieties, I”  In _Lie groups, Geometry, and Representation theory, Progr. Math._ , 2018, pp. 273–314
  * [Los19] I. Losev  “Derived Equivalences for Symplectic Reflection Algebras”  In _Int. Math. Res. Not. IMRN_ Oxford University Press (OUP), 2019, pp. 442–472
  * [Los21] I. Losev  “Harish-Chandra bimodules over quantized symplectic singularities”  In _Transform. Groups_ 26.2, 2021, pp. 565–600
  * [LB21] I. Losev and P. Boixeda Alvarez  “Affine Springer Fibers, Procesi bundles, and Cherednik algebras”, 2021  arXiv:2104.09543 [math.RT]
  * [LP21] I. Losev and I. Panin  “Goldie ranks of primitive ideals and indexes of equivariant Azumaya algebras”  In _Moscow Math. J._ 21.2, 2021, pp. 383–399
  * [LY] I. Losev and S. Yu  “On Harish-Chandra modules over quantizations of nilpotent orbits” In preparation
  * [Lus79] G. Lusztig  “A class of irreducible representations of a Weyl group”  In _Proc. Kon. Nederl. Akad._ 82, A, 1979
  * [LS79] G. Lusztig and N. Spaltenstein  “Induced unipotent classes”  In _J. London Math. Soc.(2)_ 19, 1979, pp. 41–52
  * [Lus84] George Lusztig  “Characters of Reductive Groups over a Finite Field. (AM-107)”  Princeton University Press, 1984
  * [Mas18] L. Mason-Brown  “Unipotent Representations and Microlocalization”, 2018  arXiv:1805.12038 [math.RT]
  * [Mas20] L. Mason-Brown  “Unipotent Representations of Real Reductive Groups”, 2020
  * [MM] L. Mason-Brown and D. Matvieievskyi  “Unipotent ideals in exceptional types” In preparation
  * [Mat20] D. Matvieievskyi  “On the affinization of a nilpotent orbit cover”, 2020  arXiv:2003.09356 [math.RT]
  * [McG94] W. McGovern  “Completely Prime Maximal Ideals and Quantization”, Mem. Amer. Math. Soc.  AMS, 1994
  * [McK80] J. McKay  “Graphs, singularities, and finite groups”  In _The Santa Cruz Conference on Finite Groups_ 37, Proc. Sympos. Pure Math.  Amer. Math. Soc., 1980, pp. 159–162
  * [Nam01] Y. Namikawa  “A note on symplectic singularities”, 2001  arXiv:0101028 [math.AG]
  * [Nam08] Y. Namikawa  “Flops and Poisson deformations of symplectic varieties”  In _Publ. RIMS, Kyoto Univ_ , 2008, pp. 259–314
  * [Nam09] Y. Namikawa  “Induced nilpotent orbits and birationaly geometry”  In _Adv. Math._ , 2009, pp. 547–564
  * [Nam11] Y. Namikawa  “Poisson deformations of affine symplectic varieties”  In _Duke Math. J._ 156.1 Duke University Press, 2011
  * [Nam15] Y. Namikawa  “Poisson deformations and birational geometry”  In _J. Math. Sci. Univ. Tokyo_ 22.1, 2015, pp. 339–359
  * [Nam17] Y. Namikawa  “Fundamental groups of symplectic singularities”  In _Higher dimensional algebraic geometry in honour of Professor Yujiro Kawamata’s sixtieth birthday_ 74 Adv. Stud. Pure Math., 2017, pp. 321–334
  * [Nam20] Y. Namikawa  “Birational geometry for the covering of a nilpotent orbit closure”, 2020  arXiv:1907.07812 [math.RT]
  * [Nam20a] Y. Namikawa  “Birational geometry for the covering of a nilpotent orbit closure II”, 2020  arXiv:1912.01729 [math.RT]
  * [PV94] V. Popov and E. Vinberg  “Invariant Theory”  In _Algebraic Geometry IV_ Springer Verlag, 1994
  * [Pre02] A. Premet  “Special Transverse Slices and Their Enveloping Algebras”  In _Adv. Math._ 170.1 Elsevier BV, 2002, pp. 1–55
  * [Pre07] A. Premet  “Enveloping algebras of Slodowy slices and the Joseph ideal”  In _Journal of the European Mathematical Society_ European Mathematical Publishing House, 2007, pp. 487–543
  * [Pre10] A. Premet  “Enveloping algebras of Slodowy slices and Goldie rank”  In _Transform. Groups_ 16, 2010, pp. 857–888
  * [Pre13] A. Premet  “Multiplicity-free primitive ideals associated with rigid nilpotent orbits”  In _Transform. Groups_ 19, 2013, pp. 569–641
  * [SV11] W. Schmid and K. Vilonen  “Hodge Theory and Unitary Representations of Reductive Lie Groups”  In _Fronteirs of Mathematical Sciences_ International Press, 2011, pp. 397–420
  * [Siu71] Y. Siu  “A Hartogs Type Extension Theorem for Coherent Analytic Sheaves”  In _The Ann. of Math._ , 1971, pp. 166–188
  * [Slo80] P. Slodowy  “Simple Singularities and Simple Algebraic Groups” 815, Lect. Notes Math.  Springer-Verlag, 1980
  * [Spa82] N. Spaltenstein  “Classes Unipotentes et Sous-groupes de Borel”  Springer Berlin Heidelberg, 1982
  * [Top21] L. Topley  “One dimensional representations of finite $W$-algebras, Dirac reduction and the orbit method”, 2021  arXiv:2102.00903 [math.RT]
  * [Vog81] D. Vogan  “Representations of real reductive Lie groups” 15, Progr. Math.  Birkhäuser, 1981
  * [Vog84] D. Vogan  “Unitarizability of certain series of representations”  In _Ann. of Math._ 120, 1984, pp. 141–187
  * [Vog86] D. Vogan  “The orbit method and primitive ideals for semisimple Lie algebras”  In _Lie Algebras and Related Topics_ 5, CMS Conf. Proc.  Providence, Rhode Island: American Mathematical Society for CMS, 1986
  * [Vog86a] D. Vogan  “The unitary dual of $\mathrm{GL}(n)$ over an archimedean field”  In _Invent. Math._ 83, 1986, pp. 449–505
  * [Vog87] D. Vogan  “Unitary representations of reductive Lie groups” 118, Ann. of Math. Stud.  Princeton University Press, 1987
  * [Vog90] D. Vogan  “Dixmier algebras, sheets, and representation theory”  In _Operator Algebras, Unitary Representations, Enveloping Algebras, and Invariant Theory_ Boston, MA: Birkhäuser, 1990, pp. 333–395
  * [Vog91] D. Vogan  “Associated varieties and unipotent representations”  In _Harmonic analysis on reductive groups_ 101, Progr. Math.  Birkhäuser, 1991, pp. 315–388
  * [Vog92] D. Vogan  “Unitary representations of reductive Lie groups and the orbit method”  In _New Developments in Lie Theory and Their Applications_ Boston-Basel-Berlin: Birkhäuser, 1992, pp. 87–114
  * [Won18] K.D. Wong  “Some Calculations of the Lusztig-Vogan Bijection for Classical Nilpotent Orbits”  In _J. Algebra_ 487, 2018, pp. 317–339
  * [Won18a] K.D. Wong  “Special Unipotent Representations with Half Integral Infinitesimal Characters”, 2018  arXiv:1702.01503 [math.RT]
  * [Zel73] D. Zelobenko  “Compact Lie Groups and Their Representations”, Translations of Mathematical Monographs 40  American Mathematical Society, 1973