Arithmetic progressions consisting of unlike powers

Nils Bruin, Kálmán Győry, Lajos Hajdu, Sz. Tengely

Type: Article

Publication Date: 2006-12-01

Citations: 4

DOI: https://doi.org/10.1016/s0019-3577(07)00002-x

Similar Works

Action	Title	Year	Authors
+	Arithmetic progressions consisting of unlike powers	2005	Nils Bruin Kálmán Győry Lajos Hajdu Sz. Tengely
+ PDF Chat	Arithmetic progressions of squares, cubes and $n$-th powers	2009	Lajos Hajdu Szabolcs Tengely
+	Arithmetic progressions of squares, cubes and $n$-th powers	2007	Lajos Hajdu Szabolcs Tengely
+	Powers in Arithmetic Progression	2002	T. N. Shorey
+ PDF Chat	Almost perfect powers in arithmetic progression	2001	N. Saradha T. N. Shorey
+	Prime numbers in arithmetic progressions	1972	Saburô Uchiyama
+	Prime Numbers in Arithmetic Progressions	1993	Anatolij A. Karatsuba Melvyn B. Nathanson
+	Prime numbers in arithmetic progressions	1991	Helmut Koch
+	Arithmetic progressions that consist only of primes	1982	Emil Grosswald
+	Primes in Arithmetic Progressions	2011	Ranjan Roy
+	Primes in Arithmetic Progressions	2008	Ranjan Roy
+ PDF Chat	Prime numbers in arithmetic progression	2012	Jean-Marie De Koninck Florian Luca
+	Prime Numbers In Arithmetic Progression	1970	Robert Charles Taylor
+	Primes in Certain Arithmetic Progressions	1976	Ivan Niven Barry Powell
+	Primes in Certain Arithmetic Progressions	1976	Ivan Niven Barry J. Powell
+	Primes in some arithmetical progressions	1993	T. W. Körner
+ PDF Chat	Arithmetic progressions (mod 𝑚)	2003	Bruce Landman Aaron Robertson
+	Piatetski-Shapiro primes in arithmetic progressions	2022	Victor Zhenyu Guo Jinjiang Li Min Zhang
+	Arithmetic Progression of More Squares	2014	Muneer Jebreel Karama
+	Full powers in arithmetic progressions	2000	István Pink Sz. Tengely

Action	Title	Year	Authors
+ PDF Chat	On a Problem of Hajdu and Tengely	2010	Samir Siksek Michael Stoll
+	Powerful arithmetic progressions	2008	Lajos Hajdu
+	On $(a,b)$-balancing numbers	2010	Tündé Kovàcs Kálmán Liptai Péter Olajos
+ PDF Chat	Arithmetic progressions of squares, cubes and $n$-th powers	2009	Lajos Hajdu Szabolcs Tengely

Action	Title	Year	Authors
+ PDF Chat	Diophantine Approximations and Diophantine Equations	1991	Wolfgang M. Schmidt
+	Prolegomena to a Middlebrow Arithmetic of Curves of Genus 2	1996	J. W. S. Cassels E. V. Flynn
+	The classification of rational preperiodic points of quadratic polynomials over ${\Bbb Q}$ : a refined conjecture	1998	Bjorn Poonen
+	Powers in Arithmetic Progression	2002	T. N. Shorey
+ PDF Chat	Winding quotients and some variants of Fermat's Last Theorem.	1997	Henri Darmon
+ PDF Chat	None	1997	E. V. Flynn
+ PDF Chat	On the Equations <i>z<sup>m</sup> </i> = <i>F</i> (<i>x, y</i> ) and <i>Ax<sup>p</sup> </i> + <i>By<sup>q</sup> </i> = <i>Cz<sup>r</sup> </i>	1995	Henri Darmon Andrew Granville
+ PDF Chat	Perfect powers in arithmetic progression. A note on the inhomogeneous case	2004	Lajos Hajdu
+ PDF Chat	Cycles of quadratic polynomials and rational points on a genus-2 curve	1997	E. V. Flynn Bjorn Poonen Edward F. Schaefer
+	History of the Theory of Numbers	1919	L. E. Dickson