On a theorem of Landau. (Sur un théorème de Landau.)
On a theorem of Legendre in the theory of continued fractions
On a Theorem of M. Deuring and I.R. Safarevic.
On a theorem of MacCluer
On a theorem of Mestre and Schoof
A well known theorem of Mestre and Schoof implies that the order of an elliptic curve over a prime field can be uniquely determined by computing the orders of a few points on and its quadratic twist, provided that . We extend this result to all finite fields with , and all prime fields with .
On A Theorem Of Möbius: Elementary Variations On The Polynomial Tonality.
On a theorem of Ramachandra
On a Theorem of S. Sivasankaranarayana Pillai
On a theorem of Segre
On a theorem of V. Bernik in the metric theory of Diophantine approximation
On a theorem of Waldspurger and on Eisenstein series of Klingen type.
On a thin set of integers involving the largest prime factor function.
On a tower of Ihara and its limit
On a trivial zero problem.
On a two-variable -adic -function.
On a two-variable zeta function for number fields
This paper studies a two-variable zeta function attached to an algebraic number field , introduced by van der Geer and Schoof, which is based on an analogue of the Riemann-Roch theorem for number fields using Arakelov divisors. When this function becomes the completed Dedekind zeta function of the field . The function is a meromorphic function of two complex variables with polar divisor , and it satisfies the functional equation . We consider the special case , where for this function...
On a variant of the Erdős-Ginzburg-Ziv problem
On a variant of van der Waerden's theorem.
On a variation of Mazur's deformation functor
On a variation of the coin exchange problem for arithmetic progressions.