I. Reshetnikov

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20142022

most citedDecompositions of functions defined on finite sets in

R^{d}

1 citations · 1 across the 3 of their papers we have counts for

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math.CO2022★ 1 cited

Decompositions of functions defined on finite sets in $R^{d}$

Khaydar Nurligareev, Ivan Reshetnikov

A finite subset $M \subset R^{d}$ is basic, if for any function $f : M \to R$ there exists a collection of functions $f_1, \ldots, f_d \colon \mathbb{R} \to \m…

math.CO2014

Decomposition of number arrangements in the cube

Ivan Reshetnikov

A subset $M \subset R^{3}$ is called a \emph{basic subset}, if for any funciton $f : M \to R$ there exist such functions $f_1; f_2; f_3 \colon \textbf{R} \to \…

Decompositions of functions defined on finite sets in Rd

Decomposition of number arrangements in the cube

Decompositions of functions defined on finite sets in $R^{d}$