前辅文
 Chapter 0. Preliminary Results and Background
  a. General notation
  b. An introduction to tensor products. The approximation property. Nuclear operators
  c. Local reflexivity
 Chapter 1. Absolutely Summing Operators and Basic Applications
  a. Absolutely summing operators
  b. Applications to Banach spaces
  c. An introduction to duality theory. Integral operators
  Notes and references
 Chapter 2. Factorization through a Hilbert Space
  a. Operators factoring through a Hilbert space
  b. A duality theorem
  Notes and references
 Chapter 3. Type and Cotype. Kwapieh's Theorem
  a. Type and cotype. Definitions
  b. Kwapieh's theorem
  c. Supplementary results
  d. Type and cotype and the geometry of Banach spaces
  Notes and references
 Chapter 4. The "Abstract" Version of Grothendieck's Theorem
  a. The factorization theorem
  b. An application to harmonic analysis
  Notes and references
 Chapter 5. Grothendieck's Theorem
  a. Preliminaries. Localization techniques. J^-spaces
  b. Operators on C( K )-spaces
  c. Operators on Lj-spaces
  d. Cotype 2 spaces and absolutely summing operators
  e. Best constants. Krivine's proof
  f. A proof of G.T. using harmonic analysis
  Notes and references
 Chapter 6. Banach Spaces Satisfying Grothendieck's Theorem
  a. G.T. spaces
  b. G.T. spaces of cotype 2
  c. Quotients of Ll by a reflexive subspace
  d. Bourgain's theorem on Lx/Hl
  Notes and references
 Chapter 7. Applications of the Volume Ratio Method
  Notes and references
 Chapter 8. Banach Lattices
  a. The Banach lattice version of G.T.
  b. Ultraproducts. Factorization through an L^-space
  c. Local unconditional structure. The Gordon-Lewis property
  d. Examples of Banach spaces without .
  e. Finite-dimensional spaces with extreme . constants
  f. G.T. spaces with unconditional basis
  g. Infinite-dimensional Kasin decompositions
  Notes and references
 Chapter 9. C *-Algebras
  a. The noncommutative version of G.T.
  b. Applications
  Notes and references
 Chapter 10. Counterexamples to Grothendieck's Conjecture
  a. Outline of the construction
  b. Extensions of a Banach space
  c. The construction
  d. Particular cases of the conjectures
  e. Some open problems
  Notes and references
 References