On the permutations generated by cyclic shift.
On the Petersson norm of a Siegel-Hecke Eigenform of degree two in the Maass space.
On the Piatetski-Shapiro-Vinogradov Theorem
On the Piatetski-Shapiro-Vinogradov theorem
In this paper we consider the asymptotic formula for the number of the solutions of the equation where is an odd integer and the unknowns are prime numbers of the form . We use the two-dimensional van der Corput’s method to prove it under less restrictive conditions than before. In the most interesting case our theorem implies that every sufficiently large odd integer may be written as the sum of three Piatetski-Shapiro primes of type for < < .
On the Picard-Fuchs Equation and the Formal Brauer Group of Certain Elliptic K3-Surfaces.
On the Piltz divisor problem in algebraic number fields
On the Poincaré series associated to the p-adic points on a curve
On the Poincaré series for diagonal forms over algebraic number fields
On the Poles of Andranov L-Functions.
On the positive integral solutions of the Diophantine equation .
On the positivity of the number of t-core partitions
A partition of a positive integer n is a nonincreasing sequence of positive integers with sum Here we define a special class of partitions. 1. Let be a positive integer. Any partition of n whose Ferrers graph have no hook numbers divisible by t is known as a t- core partitionof The hooks are important in the representation theory of finite symmetric groups and the theory of cranks associated with Ramanujan’s congruences for the ordinary partition function [3,4,6]. If and , then we define...
On the Possibility of Finding Certain Criteria for the Irrationality of a Number Defined as a Limit of a Sequence of Rational Numbers.
On the possible orders of a basis for a finite cyclic group.
On the postage stamp problem with the three stamp denominations.
On the postage stamp problem with three stamp denominations, III.
On the postage stamp problem with three stamp denominations, II.
On the power series attached to p-adic L-functions.
On the power values of Stirling numbers
On the power-free parts of consecutive integers
On the powerful part of
We show that is powerfull for integers at most, thus answering a question of P. Ribenboim.