K. Ryutin

most citedProduct of octahedra is badly approximated in the

ℓ_{2, 1}

-metric

2 citations · 4 across the 2 of their papers we have counts for

collaborators

2 papers

math.NA2019★ 2 cited

The algorithm for the recovery of integer vector via linear measurements

K. S. Ryutin

In this paper we continue the studies on the integer sparse recovery problem that was introduced in \cite{FKS} and studied in \cite{K},\cite{KS}. We provide an algorithm for the re…

math.FA2016★ 2 cited

Product of octahedra is badly approximated in the $ℓ_{2, 1}$ -metric

Yu. V. Malykhin, K. S. Ryutin

We prove that the cartesian product of octahedra $B_{1, \infty}^{n, m} = B_{1}^{n} \times \dots \times B_{1}^{n}$ ( $m$ octahedra) is badly approximated by half--dimensional subspaces in mixed--n…

The algorithm for the recovery of integer vector via linear measurements

Product of octahedra is badly approximated in the ℓ2,1​-metric

Product of octahedra is badly approximated in the $ℓ_{2, 1}$ -metric