On the representations of a number as a sum of squares and certain related identities

Type: Article

Publication Date: 1945-06-01

Citations: 10

DOI: https://doi.org/10.1017/s0305004100022301

Locations

  • Mathematical Proceedings of the Cambridge Philosophical Society - View

Similar Works

Action Title Year Authors
+ On the representations of a number as a sum of squares 1937 T. Estermann
+ PDF Chat On the representations of a number as a sum of squares 1936 T. Estermann
+ PDF Chat On the Representations of a Number as the Sum of Three Squares 1951 Paul T. Bateman
+ On the Number of Representations of the Square of an Integer as the Sum of Three Squares 1941 C. D. Olds
+ On representations of a number as a sum of three squares 1999 Michael D. Hirschhorn
James A. Sellers
+ On the sum of squares of integers 2002 Yan-Qian Ye
+ On the representation of a number as the sum of a square and a product 1958 C. Hooley
+ On representation of certain real numbers using combinatorial identities 2009 George Grossman
Akalu Tefera
Aklilu Zeleke
+ On the Representation of Numbers as the Sum of Two Squares 1909 Mustafa Devrim Kaba
L. E. Dickson
+ On the Representation of Numbers as the Sum of Two Squares 1909 M. Kaba
+ On the Representation of Natural Numbers as Sums of Squares 2005 Laurenţiu Panaitopol
+ PDF Chat On the Representation of a Number as the Sum of any Number of Squares, and in Particular of five or seven 1918 G. H. Hardy
+ PDF Chat On the Representation of a Number as the Sum of Any Number of Squares, and in Particular of Five 1920 G. H. Hardy
+ PDF Chat On the number of representations of 2𝑛 as a sum of 2𝑟 squares 1919 E. T. Bell
+ On the representations of a number as the sum of two cubes 1963 C. Hooley
+ On the Representation of a Number as a Sum of Squares 1895 G. B. Mathews
+ PDF Chat On the representation of integers by binary forms defined by means of the relation (x + yi)n= Rn(x,y) + Jn(x,y)i 2022 Anton Mosunov
+ On the Representation of the Integers as a Difference of Squares 2002 M. A. Nyblom
+ On the Representation of Integers by Binary Forms Defined by Means of the Relation $(x + yi)^n = R_n(x, y) + I_n(x, y)i$ 2021 Anton Mosunov
+ PDF Chat On the representations of an integer as the sum of products of integers 1954 Selmer Martin Johnson