On the ramification set of a positive quadratic form over an algebraic number field
Displaying 141 – 160 of 187
On the representation of cyclotomic polynomials as sums of squares
J. Hsia (1973)
Acta Arithmetica
On the Representation of Integers by Binary Cubic Forms of Positive Discriminant.
J.-H. Evertse (1983)
Inventiones mathematicae
On the representation of integers by binary cubic forms of positive discriminant (Erratum).
J.H. Evertse (1984)
Inventiones mathematicae
On the representation of integers by binary forms
D. Lewis, Kurt Mahler (1961)
Acta Arithmetica
On the representation of integers by certain binary cubic and biquadratic forms
W. Ljunggren (1971)
Acta Arithmetica
On the representation of numbers by positive binary diagonal quadratic forms.
Г.А. Ломадзе (1965)
Matematiceskij sbornik
On the representation of numbers by positive diagonal quadratic forms with five variables of level 16.
Khosroshvili, D. (1998)
Georgian Mathematical Journal
On the representation of numbers by the direct sums of some binary quadratic forms.
Kachakhidze, N. (1998)
Georgian Mathematical Journal
On the representation of numbers by the direct sums of some quaternary quadratic forms.
Kachakhidze, N. (2001)
Georgian Mathematical Journal
On the representation of rational functions as sums of squares
J. Cassels (1964)
Acta Arithmetica
On the representation of the integer by positive quadratic forms with square-free variables
E. Podsypanin (1975)
Acta Arithmetica
On the seperation of basic semialgebraic sets by polynomials.
Ludwig Bröcker (1988)
Manuscripta mathematica
On the Shintani zeta function for the space of binary quadratic forms.
Akihiko Yukie (1992)
Mathematische Annalen
On the size of zeros of quadratic forms over rational function fields.
Alexander Prestel (1987)
Journal für die reine und angewandte Mathematik
On the sum of two integral squares in quadratic fields ℚ(√±p)
Dasheng Wei (2011)
Acta Arithmetica
On the theory of cubic residues and nonresidues
Zhi-Hong Sun (1998)
Acta Arithmetica
On the two-dimensional theta functions of the Borweins
Ayşe Alaca, Şaban Alaca, Kenneth S. Williams (2006)
Acta Arithmetica
On the value-distribution of Epstein zeta-functions.
Jörn Steuding (2007)
Publicacions Matemàtiques
We investigate the value-distribution of Epstein zeta-functions ζ(s; Q), where Q is a positive definite quadratic form in n variables. We prove an asymptotic formula for the number of c-values, i.e., the roots of the equation ζ(s; Q) = c, where c is any fixed complex number. Moreover, we show that, in general, these c-values are asymmetrically distributed with respect to the critical line Re s =n/4. This complements previous results on the zero-distribution.[Proceedings of the Primeras Jornadas...
On the Values of the Dedekind Sum.
G. Myerson (1985)
Mathematische Zeitschrift