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B₂[∞]-sequences of square numbers

100%

Cilleruelo J., Córdoba A.

Acta Arithmetica

1992

tom 61

nr 3

265-270

Divisors in a Dedekind domain

100%

Cilleruelo J., Jiménez-Urroz J.

Acta Arithmetica

1998

tom 85

nr 3

229-233

On the largest prime factor of the partition function of n

100%

Cilleruelo J., Luca F.

Acta Arithmetica

2012

tom 156

nr 1

29-38

On the sum of digits of some sequences of integers

81%

Cilleruelo J., Luca F., Rué J., Zumalacárregui A.

Open Mathematics

2013

tom 11

nr 1

188-195

Let b ≥ 2 be a fixed positive integer. We show for a wide variety of sequences {a n}n=1∞ that for almost all n the sum of digits of a n in base b is at least c b log n, where c b is a constant depending on b and on the sequence. Our approach covers several integer sequences arising from number theory and combinatorics.

Arcs containing no three lattice points

40%

Cilleruelo J.

Acta Arithmetica

1991

tom 59

nr 1

87-90

Ograniczanie wyników

4 Acta Arithmetica

1 Open Mathematics

5 Cilleruelo J.

2 Luca F.

1 Córdoba A.

1 Jiménez-Urroz J.

1 Rué J.

1 Zumalacárregui A.

1 2013

1 2012

1 1998

1 1992

1 1991

Wyniki wyszukiwania

B₂[∞]-sequences of square numbers

Divisors in a Dedekind domain

On the largest prime factor of the partition function of n

On the sum of digits of some sequences of integers

Arcs containing no three lattice points