<--- Back to Details
First PageDocument Content
Algebraic geometry / Moduli theory / Deligne–Lusztig theory / Representation theory / Algebraic groups / Moduli space / Pierre Deligne / Algebraic variety / Shimura variety / Abstract algebra / Algebra / Mathematics
Date: 2009-10-09 04:15:12
Algebraic geometry
Moduli theory
Deligne–Lusztig theory
Representation theory
Algebraic groups
Moduli space
Pierre Deligne
Algebraic variety
Shimura variety
Abstract algebra
Algebra
Mathematics

On affine Deligne-Lusztig varieties for GLn Dissertation zur Erlangung des Doktorgrades (Dr. rer. nat.) der

Add to Reading List

Source URL: hss.ulb.uni-bonn.de

Download Document from Source Website

File Size: 460,66 KB

Share Document on Facebook

Similar Documents

Kazhdan’s Theorem on Arithmetic Varieties J.S. Milne Abstract. Define an arithmetic variety to be the quotient of a bounded symmetric domain by an arithmetic group. An arithmetic variety is algebraic, and the theorem

Kazhdan’s Theorem on Arithmetic Varieties J.S. Milne Abstract. Define an arithmetic variety to be the quotient of a bounded symmetric domain by an arithmetic group. An arithmetic variety is algebraic, and the theorem

DocID: 1ueXp - View Document

EVERY CONNECTED SUM OF LENS SPACES IS A REAL COMPONENT OF A UNIRULED ALGEBRAIC VARIETY ´ ERIC ´ JOHANNES HUISMAN AND FRED MANGOLTE

EVERY CONNECTED SUM OF LENS SPACES IS A REAL COMPONENT OF A UNIRULED ALGEBRAIC VARIETY ´ ERIC ´ JOHANNES HUISMAN AND FRED MANGOLTE

DocID: 1s41l - View Document

COHOMOLOGY OF LINE BUNDLES ON THE FLAG VARIETY FOR TYPE G2 HENNING HAAHR ANDERSEN AND KANEDA MASAHARU Abstract. In the case of an almost simple algebraic group G of type G2 over a field of characteristic p > 0 we study

COHOMOLOGY OF LINE BUNDLES ON THE FLAG VARIETY FOR TYPE G2 HENNING HAAHR ANDERSEN AND KANEDA MASAHARU Abstract. In the case of an almost simple algebraic group G of type G2 over a field of characteristic p > 0 we study

DocID: 1rDOu - View Document

Lower Bounds for Zero-Dimensional Projections W. Dale Brownawell1 Chee K. Yap2,3

Lower Bounds for Zero-Dimensional Projections W. Dale Brownawell1 Chee K. Yap2,3

DocID: 1rsHI - View Document

Microsoft Word - ProgramGVA2016

Microsoft Word - ProgramGVA2016

DocID: 1rrA7 - View Document