Proof that almost all Positive Integers are Sums of a Square, a Positive Cube and a Fourth Power

Type: Article

Publication Date: 1949-01-01

Citations: 22

DOI: https://doi.org/10.1112/jlms/s1-24.1.4

Locations

  • Journal of the London Mathematical Society - View

Similar Works

Action Title Year Authors
+ Representation of Integers as Sums of a Square, a Positive Cube, and a Fourth Power of a Prime 1950 H. Halberstam
+ Proof that Every Large Integer is the Sum of Two Primes and a Square 1937 T. Estermann
+ Sums of Three Positive Cubes 1950 H. Davenport
+ A Note on the Four Integer Cube Theorem 1937 H. W. Richmond
+ A Note on the Four Integer Cube Theorem 1937 H. W. Richmond
+ The Four Square Theorem 1927 J. H. Grace
+ On Goldbach's Problem : Proof that Almost all Even Positive Integers are Sums of Two Primes 1938 T. Estermann
+ Note on Sums of Fourth Powers 1941 H. Davenport
+ The Representation of Numbers By Sums of Fourth Powers 1941 W.N. Hunter
+ Representation of Integers as Sums of a Square of a Prime, a Cube of a Prime, and a Cube 1950 H. Halberstam
+ The Representation of a Number as the Sum of One Square and a Number of <i>k</i> th Powers 1930 G. K. Stanley
+ On the Representation of a Number as the Sum of Two Positive <i>k</i> -<scp>th</scp> Powers 1928 S. S. Pillai
+ 2348. A simple proof that all large integers are sums of at most eight cubes 1953 G. L. Watson
+ On the Representation of Large Numbers as Sums of Squares, Higher Powers, and Primes 1951 H. Halberstam
+ The Representation of an Integer as the Sum of the Square of a Prime and of a Square-Free Integer 1935 P. Erdős
+ Sums of Three Cubes 1986 C. J. Ringrose
+ Sums of Squares and Higher Powers 1987 Jörg Brüdern
+ The Representation of a Number as a Sum of Three or Four Squares 1937 Edward Wright
+ On Sums of Four Cubes of Polynomials 1968 Andrzej Schinzel
+ Representation of every Number as a Sum of Rational <i>k</i> -th Powers 1938 K. Subba Rao

Works Cited by This (0)

Action Title Year Authors