Newton polyhedra without coordinates, Newton polydehra of ideals / [electronic resource] Boris Youssin.

By: Youssin, Boris, 1959-Material type: TextTextSeries: Memoirs of the American Mathematical Society ; v. 433Publication details: Providence, R.I., USA : American Mathematical Society, c1990Description: 1 online resource (v, 99 p.)ISBN: 9781470408565 (online)Subject(s): Polyhedral functions | Filters (Mathematics) | Rings (Algebra) | Ideals (Algebra)Additional physical formats: Newton polyhedra without coordinates, Newton polydehra of ideals /DDC classification: 510 s | 515/.983 LOC classification: QA3 | .A57 no. 433 | QA343Online resources: Contents | Contents
Contents:
Newton polyhedra without coordinates Introduction 1. Integrally closed filtrations 2. Contact and stably contact filtrations 3. The first derived filtration and its structure 4. Change of the subring Conclusion Appendices Newton polyhedra of ideals 1. Introduction 2. Standard bases and the main result 3. Differential operators and principal parts 4. Generalized Fitting ideals 5. Heuristics 6. Generic position 7. Fitting ideals and filtrations generated by standard bases 8. Normalized standard bases 9. Proof of the Main Theorem 2.7 Appendix. Sketch of another proof
Item type: E-BOOKS
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Link to resource Available EBK12886

"September 1990, volume 87, number 433 (first of 3 numbers)."

Includes bibliographical references (p. 98)."

Newton polyhedra without coordinates Introduction 1. Integrally closed filtrations 2. Contact and stably contact filtrations 3. The first derived filtration and its structure 4. Change of the subring Conclusion Appendices Newton polyhedra of ideals 1. Introduction 2. Standard bases and the main result 3. Differential operators and principal parts 4. Generalized Fitting ideals 5. Heuristics 6. Generic position 7. Fitting ideals and filtrations generated by standard bases 8. Normalized standard bases 9. Proof of the Main Theorem 2.7 Appendix. Sketch of another proof

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Electronic reproduction. Providence, Rhode Island : American Mathematical Society. 2012

Mode of access : World Wide Web

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