Modular Invariant Theory

1. First Steps
H. E. A. Eddy Campbell, David L. Wehlau

2. Elements of Algebraic Geometry and Commutative Algebra
H. E. A. Eddy Campbell, David L. Wehlau

3. Applications of Commutative Algebra to Invariant Theory
H. E. A. Eddy Campbell, David L. Wehlau

4. Examples
H. E. A. Eddy Campbell, David L. Wehlau

5. Monomial Orderings and SAGBI Bases
H. E. A. Eddy Campbell, David L. Wehlau

6. Block Bases
H. E. A. Eddy Campbell, David L. Wehlau

7. The Cyclic Group C

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H. E. A. Eddy Campbell, David L. Wehlau

8. Polynomial Invariant Rings
H. E. A. Eddy Campbell, David L. Wehlau

9. The Transfer
H. E. A. Eddy Campbell, David L. Wehlau

10. Invariant Rings via Localization
H. E. A. Eddy Campbell, David L. Wehlau

11. Rings of Invariants which are Hypersurfaces
H. E. A. Eddy Campbell, David L. Wehlau

12. Separating Invariants
H. E. A. Eddy Campbell, David L. Wehlau

13. Using SAGBI Bases to Compute Rings of Invariants
H. E. A. Eddy Campbell, David L. Wehlau

14. Ladders
H. E. A. Eddy Campbell, David L. Wehlau

Nyckelord: Mathematics, Commutative Rings and Algebras, Algebra, Algebraic Geometry