Algebraic Groups, Lie Groups, and their Arithmetic Subgroups

Source URL: jmilne.org

• Algebraic groups
• Representation theory
• Lie algebras
• Reductive group
• Unipotent
• Linear algebraic group
• Semisimple Lie algebra
• Group scheme
• Hopf algebra
• Abstract algebra
• Algebra
• Lie groups

FRANCIS C.S. BROWN Single-valued hyperlogarithms and unipotent differential equations. Abstract. Hyperlogarithms are iterated integrals with singularities in a finite set Σ ⊂ P1 (C), and generalise the classical poly

Source URL: www.ihes.fr

• Analytic functions
• Conformal field theory
• Lie algebras
• Knizhnik–Zamolodchikov equations
• Hypergeometric function
• Riemann–Hilbert problem
• Holomorphic function
• Monodromy
• Branch point
• Mathematical analysis
• Complex analysis
• Ordinary differential equations

Can. J. Math., Vol. XXXVII, No. 6, 1985, pp[removed]

Source URL: www2.maths.ox.ac.uk

• Matrix theory
• Ring theory
• Unipotent
• Chain rule
• Representation theory
• Deligne–Lusztig theory
• Arthur–Selberg trace formula
• Abstract algebra
• Algebra
• Mathematics

c Cambridge Philosophical Society Math. Proc. Camb. Phil. Soc[removed]), 132, 35 DOI: [removed]S0305004101005527 35

Source URL: www.math.tifr.res.in

• Character theory
• Unipotent representation
• Steinberg representation
• Unipotent
• Cuspidal representation
• Character table
• Coxeter group
• Representation theory of finite groups
• Deligne–Lusztig theory
• Abstract algebra
• Algebra
• Representation theory

NOTES ON REPRESENTATIONS OF FINITE GROUPS OF LIE TYPE DIPENDRA PRASAD These are the notes of some lectures given by the author for a workshop held at TIFR in December, 2011, giving an exposition of the Deligne-Lusztig th

Source URL: www.math.tifr.res.in

• Representation theory
• Deligne–Lusztig theory
• Unipotent representation
• Cuspidal representation
• Unipotent
• Parabolic induction
• Character theory
• Regular representation
• Gelfand pair
• Abstract algebra
• Algebra
• Group theory

IMRN International Mathematics Research Notices 2000, No. 11 The Space of Degenerate Whittaker Models for General Linear Groups over a Finite Field Dipendra Prasad

Source URL: www.math.tifr.res.in

• Induced representation
• Simple module
• Cuspidal representation
• Unipotent
• Deligne–Lusztig theory
• Linear temporal logic
• Abstract algebra
• Algebra
• Representation theory

Arithmetic Groups (Banff, Alberta, April 14–19, 2013) edited by Kai-Uwe Bux, Dave Witte Morris, Gopal Prasad, and Andrei Rapinchuk Abstract. We present detailed summaries of the talks that were given during a weeklong

Source URL: www.math.uni-bielefeld.de

• Lattice
• Congruence subgroup
• Arithmetic group
• Representation theory
• Group scheme
• Gopal Prasad
• Fundamental group
• Orbifold
• Unipotent
• Abstract algebra
• Algebra
• Algebraic groups

Journal of Algebra 237, 691᎐707 Ž2001. doi:10.1006rjabr[removed], available online at http:rrwww.idealibrary.com on A Presentation for the Unipotent Group over Rings with Identity Daniel K. Biss

Source URL: people.ucsc.edu

ON QUASI-REDUCTIVE GROUP SCHEMES GOPAL PRASAD AND JIU-KANG YU, WITH AN APPENDIX BY BRIAN CONRAD Abstract. The paper was motivated by a question of Vilonen, and the main results have been used by Mirkovi´

Source URL: math.stanford.edu

• Representation theory
• Algebraic geometry
• Matrix theory
• Ring theory
• Unipotent
• Reductive group
• Group scheme
• Iwahori subgroup
• Root datum
• Abstract algebra
• Algebra
• Algebraic groups

Lifting Automorphic Representations on the Double Covers of Orthogonal Groups Daniel Bump Department of Mathematics Stanford University Stanford, CA[removed]USA

Source URL: sporadic.stanford.edu

• Automorphic forms
• Representation theory
• Metaplectic group
• Whittaker model
• Theta function
• Langlands program
• Unipotent
• Orthogonal group
• Jacquet module
• Abstract algebra
• Mathematical analysis
• Algebra