EuDML | Browse

Previous Page 2

Displaying 21 – 33 of 33

Modular Forms of Half Integral Weight, Some Explicit Arithmetic.

A.G. van Asch (1983)

Mathematische Annalen

Modular Lagrangians and the theta multiplier.

Dennis Johnson, John J. Millson (1990)

Inventiones mathematicae

Modular lattices from finite projective planes

Tathagata Basak (2014)

Journal de Théorie des Nombres de Bordeaux

Using the geometry of the projective plane over the finite field $𝔽_{q}$ , we construct a Hermitian Lorentzian lattice $L_{q}$ of dimension $(q^{2} + q + 2)$ defined over a certain number ring $𝒪$ that depends on $q$ . We show that infinitely many of these lattices are $p$ -modular, that is, $p L_{q}^{'} = L_{q}$ , where $p$ is some prime in $𝒪$ such that ${| p |}^{2} = q$ .The Lorentzian lattices $L_{q}$ sometimes lead to construction of interesting positive definite lattices. In particular, if $q \equiv 3 mod 4$ is a rational prime such that $(q^{2} + q + 1)$ is norm of some element in $ℚ [\sqrt{- q}]$ , then we find a $2 q (q + 1)$ dimensional...

Modular properties of theta-functions and representation of numbers by positive quadratic forms.

Vepkhvadze, T. (1997)

Georgian Mathematical Journal

Modular quadratic and Hermetian forms over Dedekind rings. I.

C.J. Bushnell (1976)

Journal für die reine und angewandte Mathematik

Modular quadratic and Hermitian forms over Dedekind rings.

C.J. Bushnell (1976)

Journal für die reine und angewandte Mathematik

Modules quadratiques

A. Micali, Ph. Revoy (1979)

Mémoires de la Société Mathématique de France

Momente der Klassenzahlen binärer quadratischer Formen mit ganzalgebraischen Koeffizienten

Manfred Peter (1995)

Acta Arithmetica

Monoids of linking pairings and orthogonal summands. (Monoide des enlacements et facteurs orthogonaux.)

Deloup, Florian (2005)

Algebraic & Geometric Topology

More cubic surfaces violating the Hasse principle

Jörg Jahnel (2011)

Journal de Théorie des Nombres de Bordeaux

We generalize L. J. Mordell’s construction of cubic surfaces for which the Hasse principle fails.

Motivic cohomology and unramified cohomology of quadrics

Bruno Kahn, R. Sujatha (2000)

Journal of the European Mathematical Society

This is the last of a series of three papers where we compute the unramified cohomology of quadrics in degree up to 4. Complete results were obtained in the two previous papers for quadrics of dimension $\leq 4$ and $\geq 11$ . Here we deal with the remaining dimensions between 5 and 10. We also prove that the unramified cohomology of Pfister quadrics with divisible coefficients always comes from the ground field, and that the same holds for their unramified Witt rings. We apply these results to real quadrics....

Motivic equivalence of quadratic forms.

Izhboldin, Oleg T. (1998)

Documenta Mathematica

Multipliers of improper similitudes.

Preeti, R., Tignol, J.-P. (2004)

Documenta Mathematica

Displaying 21 – 33 of 33

Currently displaying 21 – 33 of 33