Springer’s work on unipotent classes and Weyl group representations

Springer’s work on unipotent classes and Weyl group representations

Detalhes bibliográficos
Autor principal:	Lusztig, G
Formato:	Artigo
Idioma:	English
Publicado em:	Elsevier BV 2021
Acesso em linha:	https://hdl.handle.net/1721.1/135569

Registos relacionados

Springer’s work on unipotent classes and Weyl group representations
Por: Lusztig, George
Publicado em: (2021)

Unipotent classes and special Weyl group representations
Por: Lusztig, G
Publicado em: (2022)

From conjugacy classes in the weyl group to unipotent classes, III
Por: Lusztig, George
Publicado em: (2015)

From conjugacy classes in the Weyl group to unipotent classes, II
Por: Lusztig, George
Publicado em: (2012)

Elliptic Weyl Group Elements and Unipotent Isometries with P = 2
Por: Lusztig, George, et al.
Publicado em: (2015)

The Grothendieck group of unipotent representations: A new basis
Por: Lusztig, G
Publicado em: (2021)

Rationality properties of unipotent representations
Por: Lusztig, G.
Publicado em: (2022)

The Grothendieck group of unipotent representations: A new basis
Por: Lusztig, George
Publicado em: (2022)

Classification of unipotent representations of simple 𝑝-adic groups, II
Por: Lusztig, G.
Publicado em: (2022)

Exceptional representations of Weyl groups
Por: Lusztig, George
Publicado em: (2018)

Non-Unipotent Representations and Categorical Centers
Por: Lusztig, George
Publicado em: (2018)

Unipotent representations as a categorical centre
Por: Lusztig, George
Publicado em: (2016)

On the Characters of Unipotent Representations of a Semisimple P-Adic Group
Por: Kim, Ju-Lee, et al.
Publicado em: (2015)

Positive conjugacy classes in Weyl groups
Por: Lusztig, G
Publicado em: (2022)

Remarks on Springer’s representations
Por: Lusztig, George
Publicado em: (2020)

Special representations of Weyl groups: A positivity property
Por: Lusztig, George
Publicado em: (2018)

Unipotent representations of real reductive groups
Por: Mason-Brown, Lucas(Lucas David)
Publicado em: (2020)

UNIPOTENT ALMOST CHARACTERS OF SIMPLE p-ADIC GROUPS
Por: Lusztig, George
Publicado em: (2018)

Distinguished conjugacy classes and elliptic Weyl group elements
Por: Lusztig, George
Publicado em: (2016)

A new basis for the representation ring of a Weyl group
Por: Lusztig, George
Publicado em: (2020)

Unipotent elements in small characteristic
Por: Lusztig, G
Publicado em: (2022)

UNIPOTENT ALMOST CHARACTERS OF SIMPLE p-ADIC GROUPS, II
Por: Lusztig, George
Publicado em: (2015)

Unipotent elements in small characteristic, III
Por: Lusztig, G
Publicado em: (2022)

Unipotent Elements in Small Characteristic, II
Por: Lusztig, G
Publicado em: (2022)

Unipotent elements in small characteristic, IV
Por: Lusztig, George
Publicado em: (2012)

Upper triangularity for unipotent representations
Por: Mason-Brown, L
Publicado em: (2021)

Supercharacters of Unipotent Groups
Por: Scott Andrews
Publicado em: (2014-01-01)

Unipotent algebraic groups /
Por: 323048 Kambayashi Tatsuji, et al.
Publicado em: (1974)

Quiver varieties and Weyl group actions
Por: Lusztig, George
Publicado em: (2022)

Orbital varieties and unipotent representations of classical semisimple Lie group
Por: Pietraho, Thomas, 1973-
Publicado em: (2005)

Non-unipotent Character Sheaves as a Categorical Centre
Por: Lusztig, George
Publicado em: (2018)

The wavefront sets of unipotent supercuspidal representations
Por: Ciubotaru, D, et al.
Publicado em: (2024)

Wavefront sets of unipotent representations of reductive p-adic groups II
Por: Ciubotaru, D, et al.
Publicado em: (2025)

On the elliptic nonabelian Fourier transform for unipotent representations of p-adic groups
Por: Ciubotaru, D, et al.
Publicado em: (2017)

Hecke algebras and involutions in Weyl groups
Por: Lusztig, George, et al.
Publicado em: (2012)

TOTAL POSITIVITY IN SPRINGER FIBRES
Por: Lusztig, G
Publicado em: (2021)

Remarks on Affine Springer Fibres
Por: Lusztig, G
Publicado em: (2022)

Families and Springer’s correspondence
Por: Lusztig, George
Publicado em: (2015)

Hecke modules based on involutions in extended Weyl groups
Por: Lusztig, George
Publicado em: (2020)

Lifting involutions in a Weyl group to the torus normalizer
Por: Lusztig, George
Publicado em: (2020)