Splitting Patterns and Trace Forms
Hurrelbrink J, Rehmann U (1998)
Canadian Mathematical Bulletin 41(1): 71-78.
Zeitschriftenaufsatz
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Autor*in
Hurrelbrink, Jürgen;
Rehmann, UlfUniBi
Einrichtung
Abstract / Bemerkung
The splitting pattern of a quadratic form q over a field k consists of all distinct Witt indices that occur for q over extension fields of k. In small dimensions, the complete list of splitting patterns of quadratic forms is known. We show that all splining patterns of quadratic forms of dimension at most nine can be realized by trace forms.
Stichworte
quadratic forms;
generic splitting;
Witt indices
Erscheinungsjahr
1998
Zeitschriftentitel
Canadian Mathematical Bulletin
Band
41
Ausgabe
1
Seite(n)
71-78
ISSN
0008-4395
Page URI
https://pub.uni-bielefeld.de/record/1625784
Zitieren
Hurrelbrink J, Rehmann U. Splitting Patterns and Trace Forms. Canadian Mathematical Bulletin. 1998;41(1):71-78.
Hurrelbrink, J., & Rehmann, U. (1998). Splitting Patterns and Trace Forms. Canadian Mathematical Bulletin, 41(1), 71-78. https://doi.org/10.4153/CMB-1998-011-8
Hurrelbrink, Jürgen, and Rehmann, Ulf. 1998. “Splitting Patterns and Trace Forms”. Canadian Mathematical Bulletin 41 (1): 71-78.
Hurrelbrink, J., and Rehmann, U. (1998). Splitting Patterns and Trace Forms. Canadian Mathematical Bulletin 41, 71-78.
Hurrelbrink, J., & Rehmann, U., 1998. Splitting Patterns and Trace Forms. Canadian Mathematical Bulletin, 41(1), p 71-78.
J. Hurrelbrink and U. Rehmann, “Splitting Patterns and Trace Forms”, Canadian Mathematical Bulletin, vol. 41, 1998, pp. 71-78.
Hurrelbrink, J., Rehmann, U.: Splitting Patterns and Trace Forms. Canadian Mathematical Bulletin. 41, 71-78 (1998).
Hurrelbrink, Jürgen, and Rehmann, Ulf. “Splitting Patterns and Trace Forms”. Canadian Mathematical Bulletin 41.1 (1998): 71-78.
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