On a Diophantine problem with two primes and s powers of two
On a family of cubic Thue equations with 5 solutions
On a Fermat Equation Arising in the Arithmetic Theory of Function Fields.
On a few Diophantine equations, in particular, Fermat's Last Theorem.
On a generalization of the coin exchange problem for three variables.
On a generalization of the Frobenius number.
On a limit point associated with the abc-conjecture
On a linear diophantine equation
On a linear Diophantine problem of Frobenius.
On a linear Diophantine problem of Frobenius.
On a linear diophantine problem of Frobenius
On a linear Diophantine problem of Frobenius. II.
On a linear homogeneous congruence
The number of solutions of the congruence in the box is estimated from below in the best possible way, provided for all i,j either or or .
On a problem of Diophantus
On a problem of Erdős regarding binomial coefficients
On a problem of Frobenius.
On a problem of Frobenius for an almost consecutive set of integers.
On a system of equations with primes
Given an integer , let be pairwise coprime integers , a family of nonempty proper subsets of with “enough” elements, and a function . Does there exist at least one prime such that divides for some , but it does not divide ? We answer this question in the positive when the are prime powers and and are subjected to certain restrictions.We use the result to prove that, if and is a set of three or more primes that contains all prime divisors of any number of the form for...
On a system of two diophantine inequalities with prime numbers
On a system of two diophantine inequalities with prime numbers