A textbook of inorganic chemistry vol.XI part II Organometalic compounds. Derivatives of Arsenic

Content: 1.15 Schur Functions1.16 Schur Functors
 1.17 Radical Layers of kE
 1.18 Twisted Versions of kE
 2 Cyclic Groups of Order p
 2.1 Introduction
 2.2 Modules for Z/p
 2.3 Tensor Products
 2.4 Gaussian Polynomials
 2.5 Generalised Gaussian Polynomials and a Hook Formula
 2.6 -Rings and Representations of SL(2,C)
 2.7 The Representation Ring of Z/p
 2.8 Symmetric and Exterior Powers of Jordan Blocks
 2.9 Schur Functors for SL(2,C) and Z/p
 3 Background from Algebraic Geometry
 3.1 Affine Space and Affine Varieties
 3.2 Generic Points and Closed Points
 3.3 Projective Space and Projective Varieties. 3.4 Tangent Spaces3.5 Presheaves and Sheaves
 3.6 Stalks and Sheafification
 3.7 The Language of Schemes
 3.8 Sheaves of Modules
 3.9 Coherent Sheaves on Projective Varieties
 3.10 Cohomology of Sheaves
 4 Jordan Type
 4.1 Nilvarieties
 4.2 Matrices and Tangent Spaces
 4.3 A Theorem of Gerstenhaber
 4.4 Dominance Order and Nilpotent Jordan Types
 4.5 Generic and Maximal Jordan Type
 4.6 Tensor Products
 5 Modules of Constant Jordan Type
 5.1 Introduction and Definitions
 5.2 Homogeneous Modules
 5.3 An Exact Category
 5.4 Endotrivial Modules
 5.5 Wild Representation Type. 5.6 The Constant Image Property5.7 The Generic Kernel
 5.8 The Subquotient Rad[sup( -1)]K(M)/Rad[sup(2)]K(M)
 5.9 The Constant Kernel Property
 5.10 The Generic Image
 5.11 W-Modules
 5.12 Constant Jordan type with One Non-Projective Block
 5.13 Rickard\'s Conjecture
 5.14 Consequences and Variations
 5.15 Further Conjectures
 6 Vector Bundles on Projective Space
 6.1 Definitions and First Properties
 6.2 Tests for Vector Bundles
 6.3 Vector Bundles on Projective Space
 6.4 The Tangent Bundle and the Euler Sequence
 6.5 Homogeneity and Uniformity
 6.6 Monads and Subquotients.