Discriminant Bounds for Spinor Regular Ternary Quadratic Lattices
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Publication:4819148
DOI10.1112/S002461070400523XzbMath1084.11011OpenAlexW2101167955MaRDI QIDQ4819148
Wai Kiu Chan, Andrew G. Earnest
Publication date: 24 September 2004
Published in: Journal of the London Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1112/s002461070400523x
General ternary and quaternary quadratic forms; forms of more than two variables (11E20) Quadratic forms over global rings and fields (11E12)
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Finiteness theorems for positive definite 𝑛-regular quadratic forms ⋮ Genus-correspondences respecting spinor genus ⋮ Class numbers of ternary quadratic forms ⋮ Positive definite binary Hermitian forms with finitely many exceptions ⋮ Strictly regular quaternary quadratic forms and lattices ⋮ FINITENESS RESULTS FOR REGULAR DEFINITE TERNARY QUADRATIC FORMS OVER ${\mathbb Q}(\sqrt{5})$ ⋮ On representation of an integer as the sum of three squares and ternary quadratic forms with the discriminants \(p^2\), \(16p^2\). ⋮ On the Gauss \(E\Upsilon PHKA\) theorem and some allied inequalities ⋮ Positive definite \(n\)-regular quadratic forms ⋮ Regular ternary polygonal forms ⋮ A finiteness theorem for positive definite strictly \(n\)-regular quadratic forms ⋮ COMPLETENESS OF THE LIST OF SPINOR REGULAR TERNARY QUADRATIC FORMS ⋮ Spinor representations of positive definite ternary quadratic forms ⋮ The representation of integers by positive ternary quadratic polynomials ⋮ Explicit class number formulas for Siegel–Weil averages of ternary quadratic forms
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