Aran Nayebi

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20092026

most citedDeep Learning Models of the Retinal Response to Natural Scenes

167 citations · 643 across the 22 of their papers we have counts for

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math.NT2009

On integers as the sum of a prime and a $k$ -th power

Aran Nayebi

Let $R_{k} (n)$ be the number of representations of an integer $n$ as the sum of a prime and a $k$ -th power. Define E_k(X) := |\{n \le X, n \in I_k, n\text{not a sum of a pr…

math.NT2009

On the distribution of Carmichael numbers

Aran Nayebi

Erdős conjectured in 1956 that there are $x^{1 - o (1)}$ Carmichael numbers up to $x$ . Pomerance made this conjecture more precise and proposed that there are $x^{1-{\frac{\{1+o(1)\}\…

On integers as the sum of a prime and a k-th power

On the distribution of Carmichael numbers

On integers as the sum of a prime and a $k$ -th power