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1
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On the number of prime factors of a finite arithmetical progression

100%
2
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On the greatest prime factor of (ab + 1) (ac + 1) (bc + 1)

100%
3
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Generalizations of some irreducibility results by Schur

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4
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Polynomials dividing infinitely many quadrinomials or quintinomials

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Arithmetic progressions with common difference divisible by small primes

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Perfect powers in products of terms in an arithmetical progression III

100%
8
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Some extensions and refinements of a theorem of Sylvester

81%
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On arithmetic progressions with equal products

81%
10
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An extension of a theorem of Euler

81%
11
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Equal values of binary forms at integral points

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12
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Multivariate Diophantine equations with many solutions

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13
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On a conjecture of Pomerance

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14
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On the equation x(x+1)... (x+k-1) = y(y+d)... (y+(mk-1)d), m=1,2

81%
15
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On values of a polynomial at arithmetic progressions with equal products

81%
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On the transcendence of certain power series of algebraic numbers

80%
17
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On prime factors of sums of integers III

60%
18
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On the equation $1^k + 2^k + ... + x^k = y^z$

60%
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On the greatest prime factor of an arithmetical progression. II

60%
20
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On the equation $y^m = P(x)$

41%
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