Manis Valuations And Prufer Extensions I: A New Chapter in Commutative Algebra
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1
Manis Valuations and PR Fer Extensions I: A New Chapter in Commutative Algebra
DE PB NW
ISBN: 9783540439516 bzw. 354043951X, in Deutsch, Springer, Taschenbuch, neu.
Von Händler/Antiquariat, BuySomeBooks [52360437], Las Vegas, NV, U.S.A.
Paperback. 274 pages. Dimensions: 9.3in. x 6.1in. x 0.6in.The present book is devoted to a study of relative Prfer rings and Manis valuations, with an eye to application in real and p-adic geometry. If one wants to expand on the usual algebraic geometry over a non-algebraically closed base field, e. g. a real closed field or p-adically closed field, one typically meets lots of valuation domains. Usually they are not discrete and hence not noetherian. Thus, for a further develomemt of real algebraic and real analytic geometry in particular, and certainly also rigid analytic and p-adic geometry, new chapters of commutative algebra are needed, often of a non-noetherian nature. The present volume presents one such chapter. This item ships from multiple locations. Your book may arrive from Roseburg,OR, La Vergne,TN.
Paperback. 274 pages. Dimensions: 9.3in. x 6.1in. x 0.6in.The present book is devoted to a study of relative Prfer rings and Manis valuations, with an eye to application in real and p-adic geometry. If one wants to expand on the usual algebraic geometry over a non-algebraically closed base field, e. g. a real closed field or p-adically closed field, one typically meets lots of valuation domains. Usually they are not discrete and hence not noetherian. Thus, for a further develomemt of real algebraic and real analytic geometry in particular, and certainly also rigid analytic and p-adic geometry, new chapters of commutative algebra are needed, often of a non-noetherian nature. The present volume presents one such chapter. This item ships from multiple locations. Your book may arrive from Roseburg,OR, La Vergne,TN.
2
Manis Valuations Prüfer Extensions I. (2002)
DE PB US
ISBN: 9783540439516 bzw. 354043951X, in Deutsch, Springer Verlag, Taschenbuch, gebraucht.
Von Händler/Antiquariat, Minerva KG [3059414], Darmstadt, ., Germany.
Zustand: Gut, VI, 267 p. About this book: The present book is devoted to a study of relative Prüfer rings and Manis valuations, with an eye to application in real and p-adic geometry. If one wants to expand on the usual algebraic geometry over a non-algebraically closed base field, e.g. a real closed field or p-adically closed field, one typically meets lots of valuation domains. Usually they are not discrete and hence not noetherian. Thus, for a further develomemt of real algebraic and real analytic geometry in particular, and certainly also rigid analytic and p-adic geometry, new chapters of commutative algebra are needed, often of a non-noetherian nature. The present volume presents one such chapter. Written for researchers and graduate students ISBN 354043951X Sprache: en.
Zustand: Gut, VI, 267 p. About this book: The present book is devoted to a study of relative Prüfer rings and Manis valuations, with an eye to application in real and p-adic geometry. If one wants to expand on the usual algebraic geometry over a non-algebraically closed base field, e.g. a real closed field or p-adically closed field, one typically meets lots of valuation domains. Usually they are not discrete and hence not noetherian. Thus, for a further develomemt of real algebraic and real analytic geometry in particular, and certainly also rigid analytic and p-adic geometry, new chapters of commutative algebra are needed, often of a non-noetherian nature. The present volume presents one such chapter. Written for researchers and graduate students ISBN 354043951X Sprache: en.
3
Symbolbild
Manis Valuations Prüfer Extensions I.
DE PB US
ISBN: 354043951X bzw. 9783540439516, in Deutsch, Springer Verlag, 2002. Taschenbuch, gebraucht.
Lieferung aus: Deutschland, Versandart: STD, Versand nach: DE.
Von Händler/Antiquariat, Minerva KG, [716].
Zustand: Gut, VI, 267 p. About this book: The present book is devoted to a study of relative Prüfer rings and Manis valuations, with an eye to application in real and p-adic geometry. If one wants to expand on the usual algebraic geometry over a non-algebraically closed base field, e.g. a real closed field or p-adically closed field, one typically meets lots of valuation domains. Usually they are not discrete and hence not noetherian. Thus, for a further develomemt of real algebraic and real analytic geometry in particular, and certainly also rigid analytic and p-adic geometry, new chapters of commutative algebra are needed, often of a non-noetherian nature. The present volume presents one such chapter. Written for researchers and graduate students ISBN 354043951X, Softcover.
Von Händler/Antiquariat, Minerva KG, [716].
Zustand: Gut, VI, 267 p. About this book: The present book is devoted to a study of relative Prüfer rings and Manis valuations, with an eye to application in real and p-adic geometry. If one wants to expand on the usual algebraic geometry over a non-algebraically closed base field, e.g. a real closed field or p-adically closed field, one typically meets lots of valuation domains. Usually they are not discrete and hence not noetherian. Thus, for a further develomemt of real algebraic and real analytic geometry in particular, and certainly also rigid analytic and p-adic geometry, new chapters of commutative algebra are needed, often of a non-noetherian nature. The present volume presents one such chapter. Written for researchers and graduate students ISBN 354043951X, Softcover.
4
Manis Valuations and Prüfer Extensions I
~EN PB NW
ISBN: 9783540439516 bzw. 354043951X, vermutlich in Englisch, Springer Nature, Taschenbuch, neu.
Lieferung aus: Deutschland, Lagernd, zzgl. Versandkosten.
The present book is devoted to a study of relative Prüfer rings and Manis valuations, with an eye to application in real and p-adic geometry. If one wants to expand on the usual algebraic geometry over a non-algebraically closed base field, e.g. a real closed field or p-adically closed field, one typically meets lots of valuation domains. Usually they are not discrete and hence not noetherian. Thus, for a further develomemt of real algebraic and real analytic geometry in particular, and certainly also rigid analytic and p-adic geometry, new chapters of commutative algebra are needed, often of a non-noetherian nature. The present volume presents one such chapter. Soft cover.
The present book is devoted to a study of relative Prüfer rings and Manis valuations, with an eye to application in real and p-adic geometry. If one wants to expand on the usual algebraic geometry over a non-algebraically closed base field, e.g. a real closed field or p-adically closed field, one typically meets lots of valuation domains. Usually they are not discrete and hence not noetherian. Thus, for a further develomemt of real algebraic and real analytic geometry in particular, and certainly also rigid analytic and p-adic geometry, new chapters of commutative algebra are needed, often of a non-noetherian nature. The present volume presents one such chapter. Soft cover.
5
Manis Valuations and PR Fer Extensions I: A New Chapter in Commutative Algebra
~EN US
ISBN: 9783540439516 bzw. 354043951X, vermutlich in Englisch, Springer, Berlin/Heidelberg, Deutschland, gebraucht.
Lieferung aus: Vereinigte Staaten von Amerika, Lagernd, zzgl. Versandkosten.
The present book is devoted to a study of relative Pr fer rings and Manis valuations, with an eye to application in real and p-adic geometry. If one wants to expand on the usual algebraic geometry over a non-algebraically closed base field, e.g. a real closed field or p-adically closed field, one typically meets lots of valuation domains. Usually they are not discrete and hence not noetherian. Thus, for a further develomemt of real algebraic and real analytic geometry in particular, and certainly also rigid analytic and p-adic geometry, new chapters of commutative algebra are needed, often of a non-noetherian nature. The present volume presents one such chapter.
The present book is devoted to a study of relative Pr fer rings and Manis valuations, with an eye to application in real and p-adic geometry. If one wants to expand on the usual algebraic geometry over a non-algebraically closed base field, e.g. a real closed field or p-adically closed field, one typically meets lots of valuation domains. Usually they are not discrete and hence not noetherian. Thus, for a further develomemt of real algebraic and real analytic geometry in particular, and certainly also rigid analytic and p-adic geometry, new chapters of commutative algebra are needed, often of a non-noetherian nature. The present volume presents one such chapter.
6
Manis Valuations And Prufer Extensions I: A New Chapter in Commutative Algebra
~EN NW
ISBN: 9783540439516 bzw. 354043951X, vermutlich in Englisch, Springer, Berlin/Heidelberg, Deutschland, neu.
Lieferung aus: Kanada, Lagernd, zzgl. Versandkosten.
The present book is devoted to a study of relative Prüfer rings and Manis valuations, with an eye to application in real and p-adic geometry. If one wants to expand on the usual algebraic geometry over a non-algebraically closed base field, e.g. a real closed field or p-adically closed field, one typically meets lots of valuation domains. Usually they are not discrete and hence not noetherian. Thus, for a further develomemt of real algebraic and real analytic geometry in particular, and certainly also rigid analytic and p-adic geometry, new chapters of commutative algebra are needed, often of a non-noetherian nature. The present volume presents one such chapter.
The present book is devoted to a study of relative Prüfer rings and Manis valuations, with an eye to application in real and p-adic geometry. If one wants to expand on the usual algebraic geometry over a non-algebraically closed base field, e.g. a real closed field or p-adically closed field, one typically meets lots of valuation domains. Usually they are not discrete and hence not noetherian. Thus, for a further develomemt of real algebraic and real analytic geometry in particular, and certainly also rigid analytic and p-adic geometry, new chapters of commutative algebra are needed, often of a non-noetherian nature. The present volume presents one such chapter.
7
Symbolbild
Manis Valuations Prüfer Extensions I. (2002)
DE PB
ISBN: 354043951X bzw. 9783540439516, in Deutsch, Springer Verlag, Taschenbuch.
Lieferung aus: Deutschland, Versandkosten in die BRD.
Von Händler/Antiquariat, Minerva KG Gude, 64293 Darmstadt.
Softcover Zustand: Gut, VI, 267 p. About this book: The present book is devoted to a study of relative Prüfer rings and Manis valuations, with an eye to application in real and p-adic geometry. If one wants to expand on the usual algebraic geometry over a non-algebraically closed base field, e.g. a real closed field or p-adically closed field, one typically meets lots of valuation domains. Usually they are not discrete and hence not noetherian. Thus, for a further develomemt of real algebraic and real analytic geometry in particular, and certainly also rigid analytic and p-adic geometry, new chapters of commutative algebra are needed, often of a non-noetherian nature. The present volume presents one such chapter. Written for researchers and graduate students ISBN 354043951X Versand D: 3,90 EUR Bezout ring; Manis valuation; Prüfer ring; holormorphy ring; multiplicative ideal Theory.
Von Händler/Antiquariat, Minerva KG Gude, 64293 Darmstadt.
Softcover Zustand: Gut, VI, 267 p. About this book: The present book is devoted to a study of relative Prüfer rings and Manis valuations, with an eye to application in real and p-adic geometry. If one wants to expand on the usual algebraic geometry over a non-algebraically closed base field, e.g. a real closed field or p-adically closed field, one typically meets lots of valuation domains. Usually they are not discrete and hence not noetherian. Thus, for a further develomemt of real algebraic and real analytic geometry in particular, and certainly also rigid analytic and p-adic geometry, new chapters of commutative algebra are needed, often of a non-noetherian nature. The present volume presents one such chapter. Written for researchers and graduate students ISBN 354043951X Versand D: 3,90 EUR Bezout ring; Manis valuation; Prüfer ring; holormorphy ring; multiplicative ideal Theory.
8
Manis Valuations and Prüfer Extensions I (2002)
DE NW
ISBN: 354043951X bzw. 9783540439516, in Deutsch, Springer, Berlin/Heidelberg, Deutschland, neu.
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