Sven Polak

most citedThe maximum cardinality of trifferent codes with lengths 5 and 6

7 citations · 7 across the 1 of their papers we have counts for

collaborators

4 papers

math.CO2022★ 7 cited

The maximum cardinality of trifferent codes with lengths 5 and 6

Stefano Della Fiore, Alessandro Gnutti, Sven Polak

A code $C \subseteq {0, 1, 2}^{n}$ is said to be trifferent with length $n$ when for any three distinct elements of $C$ there exists a coordinate in which they…

math.CO2018

Semidefinite programming bounds for Lee codes

Sven Polak

For $q, n, d \in N$ , let $A_{q}^{L} (n, d)$ denote the maximum cardinality of a code $C \subseteq Z_{q}^{n}$ with minimum Lee distance at least $d$ , where $Z_{q}$ deno…

cond-mat.mes-hall2018

Spin-orbit Interactions for Singlet-Triplet Qubits in Silicon

Patrick Harvey-Collard, N. Tobias Jacobson, Chloé Bureau-Oxton +12

Spin-orbit coupling is relatively weak for electrons in bulk silicon, but enhanced interactions are reported in nanostructures such as the quantum dots used for spin qubits. These…

math.CO2018

On the circular chromatic number of a subgraph of the Kneser graph

Bart Litjens, Sven Polak, Bart Sevenster +1

Let $n, k, r$ be positive integers with $n \geq r k$ and $r \geq 2$ . Consider a circle $C$ with~ $n$ points~ $1, \dots, n$ in clockwise order. The $r$ -stable \emph{interlacing graph} $\t…