On the representation of large integers as sums of distinct summands taken from a fixed set

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Displaying similar documents to “On the representation of large integers as sums of distinct summands taken from a fixed set”

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We prove in this article that almost all large integers have a representation as the sum of a cube, a biquadrate, ..., and a tenth power.

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New bounds are given for the exponential sum $\sum_{P \leq p < 2 P}^{} e (α p^{k})$ were $k \geq 5, p$ denotes a prime and $e (x) = exp (2 π i x)$ .

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