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Proceedings of the London Mathematical Society, 1959
Davenport, Harold, Ridout, D.
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Davenport, Harold, Ridout, D.
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Quadratic forms and quadratic fields
1991Dedekind realised that one can give a clear presentation of Gauss’s theory of quadratic forms (Chapter 2), and particularly the composition of classes of forms, when one goes from forms to modules in quadratic fields. Here we consider the modules first and then give the connection between modules and forms.
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Isotropy of quadratic forms over the function field of a quadric in characteristic 2
Journal of Algebra, 2006Detlev Hoffmann, Ahmed Laghribi
exaly
On the number of representations of integers by quadratic forms with congruence conditions
Journal of Mathematical Analysis and Applications, 2018Bumkyu Cho
exaly
A characterization of quadratic forms of type E6, E7, and E8
Journal of Algebra, 2002Tom de Medts
exaly
On splitting of totally singular quadratic forms
Rendiconti Del Circolo Matematico Di Palermo, 2004Ahmed Laghribi
exaly

