Jean-Marie De Koninck

ON A PROBLEM ON NORMAL NUMBERS RAISED BY IGOR SHPARLINSKI

Given an integer

Construction of normal numbers using the distribution of the \(kth\) largest prime factor

d\ge 2

On the Distance Between Smooth Numbers

, a

Those fascinating numbers

d

On strings of consecutive integers with a distinct number of prime factors

-{\it normal number}, or simply a {\it normal number}, is an irrational number whose

On the Largest Prime Divisors of an Integer

d

Sur les plus grands facteurs premiers d'un entier

-ary expansion is such that any preassigned sequence, of length

Integers divisible by the sum of their prime factors

k\ge 1

Sums of reciprocals of certain additive functions

, taken within this expansion, occurs at the expected limiting frequency, namely

The Number of Prime Factors Function on Shifted Primes and Normal Numbers

1/d^k