Jason Yang

activity

20242026

collaborators

3 papers

cs.SC2026

Maximal rank of $4 \times 4 \times 4$ and $k \times 4 \times 3$ tensors over $F_{2}$

Jason Yang

We determine the maximum rank of $4 \times 4 \times 4$ and $k \times 4 \times 3$ multidimensional arrays over the finite field $F_{2}$ . These results are made possible by a new…

cs.CC2025

Faster search for tensor decomposition over finite fields

Jason Yang

We present an $O^{*} (∣ F ∣^{m i n {R, \sum_{d \geq 2} n_{d}} + (R - n_{0}) (\sum_{d \neq = 0} n_{d})})$ -time algorithm for determining whether the rank of a concise tensor $T\in\…

cs.CC2024

Depth-first search for tensor rank and border rank over finite fields

Jason Yang

We present an $O^{*} (∣ F ∣^{(R - n_{*}) (\sum_{d} n_{d}) + n_{*}})$ -time algorithm for determining whether a tensor of shape $n_{0} \times \dots \times n_{D - 1}$ over a fin…

Maximal rank of 4×4×4 and k×4×3 tensors over F2​

Faster search for tensor decomposition over finite fields

Depth-first search for tensor rank and border rank over finite fields

Maximal rank of $4 \times 4 \times 4$ and $k \times 4 \times 3$ tensors over $F_{2}$