Abstracts
The uniform primality conjecture for the twisted Fermat cubic
Graham Everest,
Ouamporn Phuksuwan,
Shaun Stevens
Preprint (March 2010).
dvi
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arXiv
Abstract. On the twisted Fermat cubic, an elliptic divisibility sequence arises as the sequence of denominators of the multiples of a single rational point. We prove that the number of prime terms in the sequence is uniformly bounded. When the rational point is the image of another rational point under a certain 3-isogeny, all terms beyond the first fail to be primes.

