EuDML | Browse

Items

All a b c d e f g h i j k l m n o p q r s t u v w x y z Other

Displaying 621 – 640 of 765

Explicit bounds for split reductions of simple abelian varieties

Jeffrey D. Achter (2012)

Journal de Théorie des Nombres de Bordeaux

Let $X / K$ be an absolutely simple abelian variety over a number field; we study whether the reductions $X_{𝔭}$ tend to be simple, too. We show that if $End (X)$ is a definite quaternion algebra, then the reduction $X_{𝔭}$ is geometrically isogenous to the self-product of an absolutely simple abelian variety for $𝔭$ in a set of positive density, while if $X$ is of Mumford type, then $X_{𝔭}$ is simple for almost all $𝔭$ . For a large class of abelian varieties with commutative absolute endomorphism ring, we give an explicit upper bound...

Explicit Brauer induction.

Victor Snaith (1988)

Inventiones mathematicae

Explicit complete solution in integers of a class of equations (ax2 -b)(ay2-b) = z2 - c.

Kenji Kashihara (1993)

Manuscripta mathematica

Explicit computations of Hilbert modular forms on $ℚ (\sqrt{5})$ .

Dembélé, Lassina (2005)

Experimental Mathematics

Explicit construction of integral bases of radical function fields

Qingquan Wu (2010)

Journal de Théorie des Nombres de Bordeaux

We give an explicit construction of an integral basis for a radical function field $K = k (t, ρ)$ , where $ρ^{n} = D \in k [t]$ , under the assumptions $[K : k (t)] = n$ and $c h a r (k) ∤ n$ . The field discriminant of $K$ is also computed. We explain why these questions are substantially easier than the corresponding ones in number fields. Some formulae for the $P$ -signatures of a radical function field are also discussed in this paper.

Explicit construction of normal lattice configurations

Mordechay B. Levin, Meir Smorodinsky (2005)

Colloquium Mathematicae

We extend Champernowne’s construction of normal numbers to base b to the $ℤ^{d}$ case and obtain an explicit construction of a generic point of the $ℤ^{d}$ shift transformation of the set ${0, 1, . . ., b - 1}^{ℤ^{d}}$ .

Explicit constructions of extractors and expanders

Norbert Hegyvári, François Hennecart (2009)

Acta Arithmetica

Explicit decomposition of a rational prime in a cubic field.

Alaca, Şaban, Spearman, Blair K., Williams, Kenneth S. (2006)

International Journal of Mathematics and Mathematical Sciences

Explicit deformation of Galois representations.

Nigel Boston (1991)

Inventiones mathematicae

Explicit descent for Jacobians of cyclic coevers of the projective line.

Bjorn Poonen, Edward F. Schaefer (1997)

Journal für die reine und angewandte Mathematik

Explicit determination of the images of the Galois representations attached to abelian surfaces with $End (A) = ℤ$ .

Dieulefait, Luis V. (2002)

Experimental Mathematics

Explicit digital inversive pseudorandom numbers

Mordechay B. Levin (2000)

Mathematica Slovaca

Explicit estimates for the summatory function of Λ(n)/n from the one of Λ(n)

Olivier Ramaré (2013)

Acta Arithmetica

We prove that the error term $\sum_{n \leq x} Λ (n) / n - l o g x + γ$ differs from (ψ(x)-x)/x by a well controlled function. We deduce very precise numerical results from the formula obtained.

Explicit Estimates in the Arithmetic Theory of Cusp Forms and Poincaré Series.

James Lee Hafner (1983)

Mathematische Annalen

Explicit estimates on the summatory functions of the Möbius function with coprimality restrictions

Olivier Ramaré (2014)

Acta Arithmetica

We prove that $| \sum_{d \leq x, (d, q) = 1} μ (d) / d | \leq 2.4 (q / φ (q)) / l o g (x / q)$ for every x > q ≥ 1, and similar estimates for the Liouville function. We also give better constants when x/q is large.,

Explicit evaluation of certain exponential sums.

L. Carlitz (1979)

Mathematica Scandinavica

Explicit evaluations of quadruple Euler sums

Yao Lin Ong, Minking Eie, Chuan-Sheng Wei (2010)

Acta Arithmetica

Explicit evaluations of some Weil sums

Robert S. Coulter (1998)

Acta Arithmetica

Explicit evaluations of the Rogers-Ramanujan continued fraction.

B.C. Berndt, H.H. Chan, L.-C. Zhang (1996)

Journal für die reine und angewandte Mathematik

Explicit form for the discrete logarithm over the field $GF (p, k)$

Gerasimos C. Meletiou (1993)

Archivum Mathematicum

For $a$ generator of the multiplicative group of the field $G F (p, k)$ , the discrete logarithm of an element $b$ of the field to the base $a$ , $b \neq 0$ is that integer $z : 1 \leq z \leq p^{k} - 1$ , $b = a^{z}$ . The $p$ -ary digits which represent $z$ can be described with extremely simple polynomial forms.

Currently displaying 621 – 640 of 765

Previous Page 32 Next