Dan-Dan Huang

most citedPrimality test for numbers of the form

(2 p)^{2^{n}} + 1

1 citations · 1 across the 3 of their papers we have counts for

collaborators

3 papers

math.RA2014

Algorithm for computing the factor ring of an ideal in Dedekind domain with finite rank

Dandan Huang, Yingpu Deng

We give an algorithm for computing the factor ring of a given ideal in a Dedekind domain with finite rank, which runs in deterministic and polynomial-time. We provide two applicati…

math.NT2013★ 1 cited

Primality test for numbers of the form $(2 p)^{2^{n}} + 1$

Yingpu Deng, Dandan Huang

We describe a primality test for number $M = (2 p)^{2^{n}} + 1$ with odd prime $p$ and positive integer $n$ . And we also give the special primality criteria for all odd primes $p$ not exc…

math.NT2013

Explicit primality criteria for $h \cdot 2^{n} \pm 1$

Yingpu Deng, Dandan Huang

We describe an explicit generalized Lucasian test to determine the primality of numbers $h \cdot 2^{n} \pm 1$ when $h\nequiv0\pmod{17}$. This test is by means of fixed seeds which depend…

Algorithm for computing the factor ring of an ideal in Dedekind domain with finite rank

Primality test for numbers of the form (2p)2n+1

Explicit primality criteria for h⋅2n±1

Primality test for numbers of the form $(2 p)^{2^{n}} + 1$

Explicit primality criteria for $h \cdot 2^{n} \pm 1$