C. Shor

most citedCodes over rings of size

p^{2}

and lattices over imaginary quadratic fields

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

collaborators

2 papers

math.AC2018

On Free Numerical Semigroups and the Construction of Minimal Telescopic Sequences

Caleb M. Shor

A free numerical semigroup is a submonoid of the non-negative integers with finite complement that is additively generated by the terms in a telescopic sequence with gcd 1. However…

math.AG2012★ 1 cited

Codes over rings of size $p^{2}$ and lattices over imaginary quadratic fields

T. Shaska, C. Shor, G. Wijesiri

Let $ℓ > 0$ be a square-free integer congruent to 3 mod 4 and $Ø_{K}$ the ring of integers of the imaginary quadratic field $K = Q (- ℓ)$ . Codes $C$ over rings $Ø_{K} / p Ø_{K}$ d…

On Free Numerical Semigroups and the Construction of Minimal Telescopic Sequences

Codes over rings of size p2 and lattices over imaginary quadratic fields

Codes over rings of size $p^{2}$ and lattices over imaginary quadratic fields