Angelot Behajaina

activity

20202026

most citedOn the maximum size of ultrametric orthogonal sets over discrete valued fields

2 citations · 2 across the 16 of their papers we have counts for

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Showing 2024Show all

3 papers · 1 filter

math.CO2024

Counting Problems for Orthogonal Sets and Sublattices in Function Fields

Noy Soffer Aranov, Angelot Behajaina

Let $K = F_{q} ((x^{- 1}))$ . Analogous to orthogonality in the Euclidean space $R^{n}$ , there exists a well-studied notion of ultrametric orthogonality in $\mat…

math.NT2024★ 2 cited

On the maximum size of ultrametric orthogonal sets over discrete valued fields

Noy Soffer Aranov, Angelot Behajaina

Let $K$ be a discrete valued field with finite residue field. In analogy with orthogonality in the Euclidean space $R^{n}$ , there is a well-studied notion of "ultr…

math.CO2024

On the stopping time of the Collatz map in $F_{2} [x]$

Gil Alon, Angelot Behajaina, Elad Paran

We study the stopping time of the Collatz map for a polynomial $f \in F_{2} [x]$ , and bound it by $O (deg (f)^{1.5})$ , improving upon the quadratic bound proven by Hicks…

Counting Problems for Orthogonal Sets and Sublattices in Function Fields

On the maximum size of ultrametric orthogonal sets over discrete valued fields

On the stopping time of the Collatz map in F2​[x]

On the stopping time of the Collatz map in $F_{2} [x]$