PageHeader : Funkcialaj Ekvacioj, 38 (1995) 121-157
Title : Foliations on Complex Spaces
AuthorInfo : By
AuthorInfo : Akihiro SAEKI
AuthorInfo : (University of Tokyo, Japan)
section : Contents
section : ��0 Introduction
section : ��1 Coherent foliations on complex spaces 1.0. Coherent foliations
subsection : 1.1. Morphisms and pull-back of foliations
subsection : 1.2. Proper modifications and foliations
subsection : 1.3. Closed embeddings and foliations
subsection : 1.4. Quotient singularities
subsection : 1.5. Foliations of dimension one or codimension one
subsection : 1.6. Examples . The complex space X defined by $z^{2}$ ?xy $=0$
section : ��2. Coherent modules, their duals and their submodules
subsection : 2.0. Preliminaries.
subsection : 2.1. The $\mathcal{O}_{\mathrm{X}}$ -submodule $\mathscr{T}_{F}$
subsection : 2.2. The $\mathcal{O}_{\mathrm{X}}$ -submodule $\mathscr{T}_{SF}$
subsection : 2.3. The $\mathcal{O}_{\mathrm{X}}$ -submodule $\mathscr{T}^{a\neg l1}$
subsection : 2.4. The $\mathcal{O}_{\mathrm{X}}$ -submodule $\mathscr{T}_{\mathscr{M}}$
subsection : 2.5. Relations of $\mathscr{T}_{F}$ , $\mathscr{T}_{SF}$ and $\mathscr{T}^{a\perp}$
subsection : 2.6. Relations with $\mathscr{T}_{\mathscr{M}}$
section : Appendices
subsection : A.0. Algebraic observations on coherent sheaves on reduced complex spaces.
subsection : A.1. Algebraic observations on coherent sheaves on locally irreducible complex spaces
subsection : A.2. Coherent sheaves of rank 1
section : References