Veröffentlicht

2006-07-01

Palindromic powers

Schlagworte:

Palindromes, Applications of Baker’s method, Discrepancy, 2000 Mathematics Subject Classification, Primary: 11D75, Secondary: 11J25, 11J71, 11J86. (en)

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Autor/innen

  • Universidad Nacional Autónoma de México, México D. F.
  • Pontificia Universidad Católica de Chile, Santiago

Abstract. In this paper, given an integer a > 1, we look at the smallest exponent n such that an is not a palindrome.

En este artículo, dado un entero a > 1, nosotros estudiamos el menor exponente n tal que an no sea palíndromo.

Literaturhinweise

W. D. Banks, D. N. Hart & M. Sakata, Almost all palindromes are composite, Math. Res. Lett. 11 (2004), 853-868.

M. Harminic & R. Sotak, Palindromic numbers in arithmetic progressions, Fibonacci Quart. 36 (1998), 259-261.

I. Korec, Palindromic squares for various number system bases, Math. Slovaca 41 (1991), 261-276.

L. Kuipers & H. Niederreiter, Uniform Distribution of Sequences, Wiley-Interscience, New-York, 1974.

F. Luca, Palindromes in Lucas sequences, Monatsh. Math. 138 (2003), 209-223.

E. M. Matveev, An explicit lower bound for a homogeneous rational linear form in logarithms of algebraic numbers II, Izv. Ross. Akad. Nauk. Ser. Math. 64 (2000), 125-180; English translation Izv. Math. 64 (2000), 1217-1269.

J. Rivat & G. Tenenbaum, Constantes d’Erdös-Turán, Ramanujan J. 9 (2005), 111- 121.

Zitationsvorschlag

APA

Florian und Santos. (2006). Palindromic powers. Revista Colombiana de Matemáticas, 40(2), 81–86. https://revistas.unal.edu.co/index.php/recolma/article/view/94705

ACM

[1]
Florian und Santos 2006. Palindromic powers. Revista Colombiana de Matemáticas. 40, 2 (Juli 2006), 81–86.

ACS

(1)
Florian; Santos. Palindromic powers. rev.colomb.mat 2006, 40, 81-86.

ABNT

FLORIAN; SANTOS. Palindromic powers. Revista Colombiana de Matemáticas, [S. l.], v. 40, n. 2, p. 81–86, 2006. Disponível em: https://revistas.unal.edu.co/index.php/recolma/article/view/94705. Acesso em: 22 jan. 2025.

Chicago

Florian, und Santos. 2006. „Palindromic powers“. Revista Colombiana De Matemáticas 40 (2):81-86. https://revistas.unal.edu.co/index.php/recolma/article/view/94705.

Harvard

Florian und Santos (2006) „Palindromic powers“, Revista Colombiana de Matemáticas, 40(2), S. 81–86. Verfügbar unter: https://revistas.unal.edu.co/index.php/recolma/article/view/94705 (Zugegriffen: 22 Januar 2025).

IEEE

[1]
Florian und Santos, „Palindromic powers“, rev.colomb.mat, Bd. 40, Nr. 2, S. 81–86, Juli 2006.

MLA

Florian, und Santos. „Palindromic powers“. Revista Colombiana de Matemáticas, Bd. 40, Nr. 2, Juli 2006, S. 81-86, https://revistas.unal.edu.co/index.php/recolma/article/view/94705.

Turabian

Florian, und Santos. „Palindromic powers“. Revista Colombiana de Matemáticas 40, no. 2 (Juli 1, 2006): 81–86. Zugegriffen Januar 22, 2025. https://revistas.unal.edu.co/index.php/recolma/article/view/94705.

Vancouver

1.
Florian, Santos. Palindromic powers. rev.colomb.mat [Internet]. 1. Juli 2006 [zitiert 22. Januar 2025];40(2):81-6. Verfügbar unter: https://revistas.unal.edu.co/index.php/recolma/article/view/94705

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