On a conjecture of D. H. Lehmer
Displaying 21 – 40 of 569
On a Conjecture of Gross on Special Values of L-functions.
Masakazu Yamagishi (1989)
Mathematische Zeitschrift
On a Conjecture of Hecke Concerning Elementary Class Number Formulas.
Larry Joel Goldstein (1973)
Manuscripta mathematica
On a conjecture of Morgan Ward, III
K. Kubota (1977)
Acta Arithmetica
On a construction on p-units in abelian fields.
David Solomon (1992)
Inventiones mathematicae
On a cyclotomic diophantine equation.
J.H. Loxton (1974)
Journal für die reine und angewandte Mathematik
On a Diophantine inequality for forms of additive type
S. Raghavan (1974)
Acta Arithmetica
On a direct sum decomposition of the Dem'yanenko matrix
Hirofumi Tsumura (1996)
Acta Arithmetica
On a Fermat Equation Arising in the Arithmetic Theory of Function Fields.
D. GOSS (1982)
Mathematische Annalen
On a Galois extension with restricted ramification related to the Selmer group of an elliptic curve with complex multiplication.
Kay Wingberg (1991)
Journal für die reine und angewandte Mathematik
On a generalization of Tate dualities with application to Iwasawa theory
Li Guo (1993)
Compositio Mathematica
On a generalization of the Lucas functions
H. Williams (1972)
Acta Arithmetica
On a generalization of the Maillet determinant II
Shigeru Kanemitsu, Takako Kuzumaki (2001)
Acta Arithmetica
On a hypothesis implying the non-vanishing of Dirichlet's L-series L(s, x) for s ... 0 and real odd characters x.
S. Chowla, M.J. DeLeon, P. Hartung (1973)
Journal für die reine und angewandte Mathematik
On a noncommutative Iwasawa main conjecture for varieties over finite fields
Malte Witte (2014)
Journal of the European Mathematical Society
We formulate and prove an analogue of the noncommutative Iwasawa main conjecture for -adic Lie extensions of a separated scheme of finite type over a finite field of characteristic prime to .
On a notion of “Galois closure” for extensions of rings
Manjul Bhargava, Matthew Satriano (2014)
Journal of the European Mathematical Society
We introduce a notion of “Galois closure” for extensions of rings. We show that the notion agrees with the usual notion of Galois closure in the case of an degree extension of fields. Moreover, we prove a number of properties of this construction; for example, we show that it is functorial and respects base change. We also investigate the behavior of this Galois closure construction for various natural classes of ring extensions.
On a polynomial conjecture of Pál Turán
Pradipto Banerjee, Michael Filaseta (2010)
Acta Arithmetica
On a positivity property of the Riemann ξ-function
Jeffrey C. Lagarias (1999)
Acta Arithmetica
On a problem of Dvornicich and Zannier
Pierre Dèbes (1995)
Acta Arithmetica
On a problem of Eisenstein
Peter Stevenhagen (1996)
Acta Arithmetica