Canonical matrices of forms and pairs of forms over finite and p-adic fields

Details Canonical matrices of forms and pairs of forms over finite and p-adic fields Canonical matrices of forms and pairs of forms over finite and p-adic fields

2010-11-13

arxiv.org/abs/1011.3142v1

Mathematics

Representation Theory

41 pages

Scientific paper

Canonical matrices of (a) bilinear and sesquilinear forms, (b) pairs of forms, in which every form is symmetric or skew-symmetric, and (c) pairs of Hermitian forms are given over finite fields of characteristic not 2 and over finite extensions of the field Q_p of p-adic numbers with p not 2. These canonical matrices are special cases of the canonical matrices of (a)-(c) over a field of characteristic not 2 that were obtained in [V. V. Sergeichuk, Math. USSR-Izv. 31 (1988) 481-501] up to classification of quadratic or Hermitian forms over its finite extensions.

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