p-Adic L-Functions for CM Fields.
p-adic L-functions for GL(2n).
p-adic logarithmic forms and group varieties II
p-adic measures attached to automorphic representations of GL (3).
p-adic measures on Galois groups.
p-adic periods and modular symbols of elliptic curves of prime conductor.
p-adic polylogarithms and irrationality
p-adic semi-algebraic sets and cell decomposition.
p-adic T-numbers do exist
p-adic valuations of some sums of multinomial coefficients
p-adic zeros of polynomials.
p-adische Kettenbrüche und Irrationalität p-adischer Zahlen.
Padovan and Perrin numbers as products of two generalized Lucas numbers
Let and be the -th Padovan and Perrin numbers respectively. Let be non-zero integers with and , let be the generalized Lucas sequence given by , with and In this paper, we give effective bounds for the solutions of the following Diophantine equations where , and are non-negative integers. Then, we explicitly solve the above Diophantine equations for the Fibonacci, Pell and balancing sequences.
Padua and Pisa are exponentially far apart.
We answer the question posed by Ian Stewart which Padovan numbers are at the same time Fibonacci numbers. We give a result on the difference between Padovan and Fibonacci numbers, and on the growth of Padovan numbers with negative indices.
Pair correlation of lattice points with prime constraint
Pair correlation of the zeros of the Riemann zeta function in longer ranges
Pair correlation of zeros of the zeta function.
Paires duales réductives en caractéristique 2
Pairs of additive equations IV. Sextic equations
Pairs of additive equations of small degree