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Syzygies Book

Syzygies
Syzygies, The aim of this book, which was originally published in 1985, is to cover from first principles the theory of Syzygies, building up from a discussion of the basic commutative algebra to such results as the authors' proof of the Syzygy Theorem. In the last, Syzygies has a rating of 3 stars
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Syzygies, The aim of this book, which was originally published in 1985, is to cover from first principles the theory of Syzygies, building up from a discussion of the basic commutative algebra to such results as the authors' proof of the Syzygy Theorem. In the last, Syzygies
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  • Syzygies
  • Written by author E. Graham Evans
  • Published by Cambridge [Cambridgeshire] ; Cambridge University Press, 1985., 8/15/1985
  • The aim of this book, which was originally published in 1985, is to cover from first principles the theory of Syzygies, building up from a discussion of the basic commutative algebra to such results as the authors' proof of the Syzygy Theorem. In the last
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0. Foundations; 1. Counting depths; 2. Basic element theory; 3. Fundamental theorems on stzygies; 4. Selected applications; 5. Filtrations on modules based on chomology; 6. Vector bundles on the punctured spectrum of a regular local ring; Appendix; References; Index.


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Syzygies, The aim of this book, which was originally published in 1985, is to cover from first principles the theory of Syzygies, building up from a discussion of the basic commutative algebra to such results as the authors' proof of the Syzygy Theorem. In the last, Syzygies

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Syzygies, The aim of this book, which was originally published in 1985, is to cover from first principles the theory of Syzygies, building up from a discussion of the basic commutative algebra to such results as the authors' proof of the Syzygy Theorem. In the last, Syzygies

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Syzygies, The aim of this book, which was originally published in 1985, is to cover from first principles the theory of Syzygies, building up from a discussion of the basic commutative algebra to such results as the authors' proof of the Syzygy Theorem. In the last, Syzygies

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