1 Table of Contents: “... -- Augmented products -- Spectral sequences -- Groups of galois type -- Group extensions -- Class formations...”

2 Table of Contents: “.... Invariant Differential Operators on a Lie Group -- §2. The Projection on a Homogeneous Space -- §3...”

3 Subjects: “...Topological Groups and Lie Groups...”

4 Subjects: “...Group Theory and Generalizations...”

5 Table of Contents: “...One The Basic Objects of Algebra -- I Groups -- II Rings -- III Modules -- IV Polynomials -- Two...”

6 Table of Contents: “... -- 3. Proof of the theorem -- 4. The global formulation -- 5. Lie groups and subgroups -- VII...”

7 Table of Contents: “... Integral and Measure -- XI Distributions -- XII Integration on Locally Compact Groups -- XIII Differential...”

8 Table of Contents: “...The Integers -- Groups -- Rings -- Polynomials -- Vector Spaces and Modules -- Some Linear Groups...”

9 Table of Contents: “... -- §4. Unique Factorization -- §5. Equivalence Relations and Congruences -- II Groups -- §1. Groups...”

10 Table of Contents: “...I The Integers -- II Groups -- III Rings -- IV Polynomials -- V Vector Spaces and Modules -- VI...”

11 Table of Contents: “.... The Associated Analytic Function on the Formal Multiplicative Group -- 3. Computation of Lp(1, x...”

12 Table of Contents: “... Parameter -- §3. Proof of the Theorem -- §4. The Global Formulation -- §5. Lie Groups and Subgroups -- VII...”

13 Table of Contents: “... -- §1. Forms in Many Variables -- §2. The Brauer Group of a Variety and Manin’s Obstruction -- §3. Local...”

14 Table of Contents: “... on Elliptic Curves -- III Intersection on an Arithmetic Surface -- §1. The Chow Groups -- §2. Intersections...”

15 “... by the unimodular group of integral matrices. The approach is presented in very classical terms and includes...”

16 “... group of a manifold, a generalized divergence theorem of Gauss, and an elementary residue theorem...”

17 “... discussion - in part acrimonious and personal - soon involved a large group of active and passive...”

18 “... that one studies properties invariant under the group of differentiable automorphisms which preserve...”