Buildings, Finite Geometries and Groups

Chapter 1 On Characterizing Designs by Their Codes

Chapter 2 The Geometry of Extremal Elements in a Lie Algebra

Chapter 4 On the Geometry of Global Function Fields, the Riemann–Roch Theorem, and Finiteness Properties of S -Arithmetic Groups

Chapter 5 Some Remarks on Two-Transitive Permutation Groups as Multiplication Groups of Quasigroups

Chapter 6 Curve Complexes Versus Tits Buildings: Structures and Applications

Chapter 7 Buildings, Finite Geometries and Groups

Chapter 8 Representations of Unitriangular Groups

Chapter 9 Hermitian Veronesean Caps

Chapter 10 On a Class of c . F 4 -Geometries

Chapter 11 Buildings and Kac-Moody Groups

Chapter 12 Some Equations Over Finite Fields Related to Simple Groups of Suzuki and Ree Types

Chapter 13 Oppositeness in Buildings and Simple Modules for Finite Groups of Lie Type

Chapter 14 Modular Representations, Old and New

Chapter 15 The Use of Blocking Sets in Galois Geometries and in Related Research Areas

Chapter 16 Quadratic Action