Imaginär-quadratische Zahlkörper mit einklassigen Geschlechtern
Indecomposable integral quadratic forms over global function fields
Indecomposable Quadratic Bundles of rank 4n over the Real Affine Plane.
Indecomposable Rank 4 Quadratic Spaces of Non-Trivial Discriminant Over Polynomial Rings.
Indefinite quadratic forms and unipotent flows on homogeneous spaces
Indefinite Quadratic Polynomials of Small Signature.
Inertial law of quadratic forms on modules over plural algebra
Quadratic forms on a free finite-dimensional module are investigated. It is shown that the inertial law can be suitably generalized provided the vector space is replaced by a free finite-dimensional module over a certain linear algebra over ( real plural algebra) introduced in [1].
Inmersiones de órdenes cuadráticos en el orden generador por T^iN).
Integer-valued quadratic forms and quadratic Diophantine equations.
Integral quadratic forms : applications to algebraic geometry
Integral representations over local fields and the number of genera of quadratic forms
Integral Solution of Hilbert's Seeventeenth Problem.
Integral spinor norms in dyadic local fields II
Introduction to Kloostermania
Invarianten hermitescher Formen über Schiefkörpern.
Invariants of a quadratic form attached to a tame covering of schemes
We build on preceeding work of Serre, Esnault-Kahn-Viehweg and Kahn to establish a relation between invariants, in modulo 2 étale cohomology, attached to a tamely ramified covering of schemes with odd ramification indices. The first type of invariant is constructed using a natural quadratic form obtained from the covering. In the case of an extension of Dedekind domains, mains, this form is the square root of the inverse different equipped with the trace form. In the case of a covering of Riemann...
Invariants of orthogonal -modules from the character table.
Involutions and trace forms on exterior powers of a central simple algebra.
Isometries of quadratic spaces
Let be a global field of characteristic not 2, and let be an irreducible polynomial. We show that a non-degenerate quadratic space has an isometry with minimal polynomial if and only if such an isometry exists over all the completions of . This gives a partial answer to a question of Milnor.
Isotrope Unterräume rationaler quadratischer Formen.