On the sum of two squares and at most two powers of 2

Similar Works

Action	Title	Year	Authors
+	On the sum of two squares and at most two powers of 2	2016	David J. Platt Tim Trudgian
+ PDF Chat	On the Sum of Two Squares and At Most Two Powers of 2	2017	David J. Platt Timothy S. Trudgian
+ PDF Chat	On the sum of the squares of two consecutive integers	1967	Edward L. Cohen
+ PDF Chat	On the Sum of the Squares of Two Consecutive Integers	1967	Edward L. Cohen
+	On the Sum of Two Sets of Integers	1965	Emil Artin Peter Scherk
+	On the Sum of Two Sets of Integers	1965	Emil Artin
+	On the Number of Integers Expressible as the Sum of Two Squares	2009	Robert B. Richardson
+ PDF Chat	On the number of integers which are sums of two squares	1973	Yoichi Motohashi
+	On the Number of Integers Representable as the Sum of Two Squares	1970	Takeshi Kano
+	On squares of sums of three cubes	2020	Javier Pliego
+	Sums of two numbers having only prime factors congruent to one modulo four	2019	Rainer Dietmann Christian Elsholtz
+	Sum of two fourth powers of integers	1961	実 恒川
+ PDF Chat	On the Sum of Squarefree Integers and a Power of Two	2024	Christian Hercher
+	Numbers that are the Sum of Two Squares	2012	James Tanton
+	On Numbers which can be Expressed as a Sum of Two Squares	2015	R P Bambah and S Chowla
+	On squares of sums of three cubes.	2020	Javier Pliego
+ PDF Chat	On the sum of a prime and a square-free number	2015	Adrian Dudek
+	On the Sum of a Prime and a Square-free Number	2014	Adrian Dudek
+	On the Sum of a Prime and a Square-free Number	2014	Adrian Dudek
+	Sums of an Even Number of Squares	2008

Works That Cite This (1)

Action	Title	Year	Authors
+	On the sum of integers from some multiplicative sets and some powers of integers	2016	Timothy Foo

Works Cited by This (4)

Action	Title	Year	Authors
+ PDF Chat	On the sum of a prime and of two powers of two	1971	Roger Crocker
+ PDF Chat	On the sum of two squares and two powers of k	2008	Roger Crocker
+	On integers not of the form +/-p^a +/-q^b	2000	Sun Zhi-Wei
+	An Introduction to the Theory of Numbers. By G. H. Hardy and E. M. Wright. 2nd edition. Pp. xvi, 407 25s. 1945. (Oxford)	1946	T. A. A. B.