The Algebraic Theory of Modular Systems

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Cambridge University Press, 14 d’abr. 1994 - 112 pàgines
Many of the ideas introduced by F.S. Macaulay in this classic book have developed into central concepts in what has become the branch of mathematics known as Commutative Algebra. Today his name is remembered through the term "Cohen-Macaulay ring," however, it is less well known that he pioneered several other fundamental ideas, including the concept of the Gorenstein ring and the use of injective modules, ideas that were not systematically developed until considerably later in this century. In this reissue, an introduction by Professor Paul Roberts describes the influence of Macaulay's ideas on recent developments in the subject as well as other changes in the field since then. The background to Macaulay's thinking is discussed, and the development of modern theory is outlined.
 

Continguts

Any inverse function for degree t can be continued
1
THE RESULTANT
3
Resultant isobaric and of weight L
11
Examples on the resolvent
17
All the solutions of F₁F F0 are obtainable from
25
Space cubic curve has a basis consisting of two members
37
41
43
UNMIXED MODULES
49
35588
65
µv + µrµvµv where l+ly1
83
Any module of rank n is perfect
98
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