On almost divisibility properties of sequences of integers. I

P. Erdős, Andràs Sárközy

Type: Article

Publication Date: 1983-09-01

Citations: 3

DOI: https://doi.org/10.1007/bf01961318

View Publication

Locations

Acta Mathematica Academiae Scientiarum Hungaricae - View

Similar Works

Action	Title	Year	Authors
+	On Divisibility Properties of Sequences of Integers	2013	Andràs Sárközy
+ PDF Chat	On the divisibility properties of sequences of integers (II)	1968	Paul Erdös Andràs Sárközy Endre Szemerédi
+ PDF Chat	On the divisibility properties of integers (I)	1966	Paul Erdös Andràs Sárközy Endre Szemerédi
+	Some Extremal Problems on Divisibility Properties of Sequences of Integers	1981	Paul Erdös
+ PDF Chat	Divisibility Properties for Integer Sequences	2023	Daniel B. Shapiro
+ PDF Chat	On sums of sequences of integers, I	1984	Antal Balog Andràs Sárközy
+	On a multiplicative property of sequences of integers	1992	Imre Z. Ruzsa A. S�rk�zy
+	On sums of sequences of integers. II	1984	Antal Balog Andràs Sárközy
+	Divisibility in a Sequence of Integers	2022
+ PDF Chat	On the Divisibility Properties of Sequences of Integers	1970	Péter L. Erdős A. Sárközi
+	On Certain Divisibility Sequences	1988	Robert B. McNeill
+	On Certain Divisibility Sequences	1990	M. G. Monzingo
+	An “All or None” Divisibility Property for a Class of Fibonacci-Like Sequences of Integers	1994	Juan Pla
+	On the Divisibility of an Integer by the Integers	2013	晃央西正允井上
+ PDF Chat	On the divisibility of numbers	1914	J. Kroupa
+	On the divisibility of numbers	1999	Peter Gustav Lejeune Dirichlet Richard Dedekind
+	On some extremal properties of sequences of integers. II.	2022	P. Erdős Andràs Sárközy E. Szemerédi
+ PDF Chat	On difference sets of sequences of integers. III	1978	Andràs Sárközy
+ PDF Chat	On weak uniform distribution of sequences of integers	1989	E. Rosochowicz
+	A Full Characterisation of Divisibility Sequences	1990	Jean-Paul Bézivin Attila Pethö Alfred J. van der Poorten

Works That Cite This (2)

Action	Title	Year	Authors
+	Sumsets with restricted number of prime factors	2019	Bing-Ling Wu
+	On Arithmetic Properties of Products and Shifted Products	2015	Joël Rivat Andràs Sárközy

Works Cited by This (3)

Action	Title	Year	Authors
+	Weylsche Exponentialsummen in der neueren Zahlentheorie	1963	Arnold Walfisz
+	The Method of Trigonometrical Sums in the Theory of Numbers	2004	Ivan Matveevich Vinogradov K. F. Roth Anne Ashley Davenport
+	<scp>A. Walfisz</scp>, Weylsche Exponentialsummen in der neueren Zahlentheorie (Mathematische Forschungsberichte, Band XV). 231 S. Berlin 1963. Deutscher Verlag der Wissenschaften. Preis brosch. DM 36,‐ .	1964	H. Hasse