Sums over primitive sets with a fixed number of prime factors

Jonathan Bayless, Paul Kinlaw, Dominic Klyve

Type: Article

Publication Date: 2018-12-19

Citations: 9

DOI: https://doi.org/10.1090/mcom/3416

Similar Works

Action	Title	Year	Authors
+	Sums over numbers with restricted prime factors	1983	D. G. Hazlewood
+	Sums of prime powers	1979	tefan Porubk�
+	Sumsets with restricted number of prime factors	2019	Bing-Ling Wu
+	Sums over primes	2004	Henryk Iwaniec Emmanuel Kowalski
+	Sums of powers of primes	2016	Jane Gerard Lawrence C. Washington
+	Sum of Prime Numbers	2020	Yuji Masuda
+ PDF Chat	Subset sums modulo a prime	2008	Hoi H. Nguyen Endre Szemerédi Van H. Vu
+	Sums over positive integers with few prime factors	1975	D. G. Hazlewood
+	Sums of powers of primes II	2024	Lawrence C. Washington
+	A NOTE ON SUMS OF POWERS WHICH HAVE A FIXED NUMBER OF PRIME FACTORS	2005	Rafael Jakimczuk
+	An Exponential Sum Over Primes	2017	D. A. Goldston
+	A survey of the theory of prime numbers	1974	Lawrence Joseph Pleet
+	Primes in sumsets	2017	Kummari Mallesham
+	Enumeration of Primes	1878	Will Johnson
+	Infinite partial sumsets in the primes	2023	Terence Tao Tamar Ziegler
+	On sums with small prime factors	1995	Gábor N. Sárközy
+	Sums of fractions modulo p	2016	C. A. Díaz M. Z. Garaev
+	Prime Numbers	2015
+	Prime Numbers	2022
+	Prime Numbers	2014

Action	Title	Year	Authors
+	On the Erd\H{o}s primitive set conjecture in function fields	2020	Andrés Gómez-Colunga Charlotte Kavaler Nathan McNew Mirilla Zhu
+ PDF Chat	Higher Mertens constants for almost primes	2021	Jonathan Bayless Paul Kinlaw Jared Duker Lichtman
+	Higher Mertens constants for almost primes	2021	Jonathan Bayless Paul Kinlaw Jared Duker Lichtman
+ PDF Chat	The Erdős conjecture for primitive sets	2019	Jared Duker Lichtman Carl Pomerance
+	Almost primes and the Banks–Martin conjecture	2019	Jared Duker Lichtman
+	On the size of primitive sets in function fields	2020	Andrés Gómez-Colunga Charlotte Kavaler Nathan McNew Mirilla Zhu
+	On the Erdős primitive set conjecture in function fields	2020	Andrés Gómez-Colunga Charlotte Kavaler Nathan McNew Mirilla Zhu
+	On the size of primitive sets in function fields	2019	Andrés Gómez-Colunga Charlotte Kavaler Nathan McNew Mirilla Zhu
+ PDF Chat	A proof of the Erdős primitive set conjecture	2023	Jared Duker Lichtman

Action	Title	Year	Authors
+ PDF Chat	Approximate formulas for some functions of prime numbers	1962	J. Barkley Rosser Lowell Schoenfeld
+ PDF Chat	Upper bound of $\sum 1/(a\sb i\log a\sb i)$ for primitive sequences	1993	Paul Erdös Zhen Xiang Zhang
+ PDF Chat	Sur quelques problèmes relatifs à la distribution des nombres premiers	1900	Edmund Landau
+	On the density of certain sequences of integers	1935	A. S. Besicovitch
+	On a conjecture of Erdős on the sum ∑p ⩽ n 1(p log p)	1991	Zhenxiang Zhang
+	Upper Bound of ∑1/(a i loga i ) for Primitive Sequences	1993	Paul Erdös Zhenxiang Zhang
+	Note on Sequences of Integers No One of Which is Divisible By Any Other	1935	P. Erdős
+	On a Problem of Erdos Concerning Primitive Sequences	1993	Zhenxiang Zhang
+ PDF Chat	On a problem of Erdős concerning primitive sequences	1993	Zhen Xiang Zhang
+	Consecutive coincidences of Euler’s function	2015	Jonathan Bayless Paul Kinlaw