9789971966041 - survey of trace forms of algebraic number fields, a (series in pure mathematics, band 2) von conner, p e (5 Ergebnisse)
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Hardcover. Zustand: Good. No Dust Jacket. 316 pages. Ex-library marks, moderate staining and wear to the covers; pages are clean otherwise though; a sound binding. No jacket. Quantity Available: 1. Category: Mathematics; ISBN: 9971966042. ISBN/EAN: 9789971966041. Inventory No: 230455.
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Hardcover. Zustand: Very Good. Zustand des Schutzumschlags: Very Good. World Scientific Pub Co Inc, 1984. Out of print; signed by Conner and Perlis on FFEP; dustjacket sunned, top edge/spine ends lightly bumped; cover spine lightly sunned, edges lightly bumped, bottom corners lightly rubbed; edges slightly foxed/soiled; binding…tight; dustjacket, cover, and interior intact and clean. . Signed by Authors. Hard Cover. Very Good/Very Good. 8vo - over 7¾" - 9¾" tall.
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Zustand: Good. Former library copy. Pages intact with minimal writing/highlighting. The binding may be loose and creased. Dust jackets/supplements are not included. Includes library markings. Stock photo provided. Product includes identifying sticker. Better World Books: Buy Books. Do Good.
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Hardcover. Zustand: Brand New. 326 pages. 9.50x6.50x1.00 inches. In Stock.
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Sprache: Englisch
Verlag: World Scientific Publishing Company Jul 1984, 1984
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Anbieter: AHA-BUCH GmbH, Einbeck, DeutschlandAHA-BUCH GmbH
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Buch. Zustand: Neu. Neuware - Every finite separable field extension F/K carries a canonical inner product, given by trace(xy). This symmetric K-bilinear form is the trace form of F/K.When F is an algebraic number field and K is the field Q of rational numbers, the trace form goes back at least 100 years to Hermite and Sylvester…. These notes present the first systematic treatment of the trace form as an object in its own right. Chapter I discusses the trace form of F/Q up to Witt equivalence in the Witt ring W(Q). Special attention is paid to the Witt classes arising from normal extensions F/Q. Chapter II contains a detailed analysis of trace forms over p-adic fields. These local results are applied in Chapter III to prove that a Witt class X in W(Q) is represented by the trace form of an extension F/Q if and only if X has non-negative signature. Chapter IV discusses integral trace forms, obtained by restricting the trace form of F/Q to the ring of algebraic integers in F. When F/Q is normal, the Galois group acts as a group of isometries of the integral trace form. It is proved that when F/Q is normal of prime degree, the integral form is determined up to equivariant integral equivalence by the discriminant of F alone. Chapter V discusses the equivariant Witt theory of trace forms of normal extensions F/Q and Chapter VI relates the trace form of F/Q to questions of ramification in F. These notes were written in an effort to identify central problems. There are many open problems listed in the text. An introduction to Witt theory is included and illustrative examples are discussed throughout.
