On families of pure slope -functions.
On families of weakly dependent random variables
Let be a family of random independent k-element subsets of [n] = 1,2,...,n and let denote a family of ℓ-element subsets of [n] such that the event that S belongs to depends only on the edges of contained in S. Then, the edges of are ’weakly dependent’, say, the events that two given subsets S and T are in are independent for vast majority of pairs S and T. In the paper we present some results on the structure of weakly dependent families of subsets obtained in this way. We also list...
On Fermat's equation with exponent 2p
On Fermat's equation with prime power exponents
On Fermat's last theorem.
On Fermat's last theorem.
On Fermat's last theorem.
On Fermat's Last Theorem.
On Fermat's last theorem
On Fermat's last theorem. II.
On Fermat's last theorem. VII.
On Fibonacci numbers which are one more than a square.
On finite linear groups stable under Galois operation.
On finite pattern-free sets of integers
On finite pseudorandom binary sequences I: Measure of pseudorandomness, the Legendre symbol
On finite pseudorandom binary sequences III: The Liouville function, I
On finite pseudorandom binary sequences IV: The Liouville function, II
On finite pseudorandom binary sequences VII: The measures of pseudorandomness
On finite sequences satisfying linear recursions.
On finitely generated monoids of matrices with entries in