On Numbers which can be Expressed as a Sum of Powers

L. J. Mordell

A chapter in Number Theory and Analysis, 1969, pp 217-221 from Springer

Abstract: Abstract R. P. Bambah and S. Chowla [1] have proved that there exists in the interval r to r + 2(2 + δ)1/2 r 1/4 an integer which can be expressed as a sum of two integer squares if δ > 0 and r > R(δ). It is rather surprising that the order of magnitude of the estimate has never been improved, and it is not the object of this paper to do so.1)

Date: 1969
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DOI: 10.1007/978-1-4615-4819-5_14

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