On products of consecutive arithmetic progressions. III

Yongjun Zhang

Type: Article

Publication Date: 2020-11-30

Citations: 0

DOI: https://doi.org/10.1007/s10474-020-01108-4

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Acta Mathematica Academiae Scientiarum Hungaricae - View

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Action	Title	Year	Authors
+	On products of consecutive arithmetic progressions	2014	Yong Zhang Tianxin Cai
+ PDF Chat	Products of disjoint blocks of consecutive integers which are powers	2003	Mariusz Skałba
+	On a diophantine equation related to a conjecture of Erdös and Graham	2007	Florian Luca
+	Squares from blocks of consecutive integers: A problem of Erdős and Graham	2012	Michael A. Bennett Ronald van Luijk
+ PDF Chat	An extension of a theorem of Euler	2007	Noriko Hirata-Kohno Shanta Laishram T. N. Shorey R. Tijdeman
+ PDF Chat	The product of consecutive integers is never a power	1975	Paul Erdős J. L. Selfridge
+	Powers from Products of Consecutive Terms in Arithmetic Progression	2006	Michael A. Bennett Nils Bruin Kálmán Győry Lajos Hajdu
+	Cubes in products of terms in arithmetic progression	2009	Lajos Hajdu Szabolcs Tengely Robert Tijdeman
+	On a problem of Erdős and Graham	2015	Szabolcs Tengely
+ PDF Chat	On the Diophantine Equation <i>n</i>(<i>n</i> + <i>d</i>) · · · (<i>n</i> + (<i>k</i> − 1)<i>d</i>) = <i>by</i><sup><i>l</i></sup>	2004	Kálmán Győry Lajos Hajdu N. Saradha