V. Babenko

most citedInequalities similar to those of Bernstein for non-periodic splines in

L_{2}

space

1 citations · 1 across the 2 of their papers we have counts for

collaborators

2 papers

math.FA2017★ 1 cited

Inequalities similar to those of Bernstein for non-periodic splines in $L_{2}$ space

Vladislav Babenko, Susanna Spektor

We prove Inequalities similar to those of Bernstein for non-periodic splines in $L_{2}$ space.

math.FA2015

Optimal recovery problems on the classes that are determined by restrictions on several higher derivatives of the functions

Vladislav F. Babenko, Oleg V. Kovalenko

Optimal approximation and optimal interpolation problems on the classes of periodic functions that are determined by restrictions on several higher derivatives of the functions are…

Inequalities similar to those of Bernstein for non-periodic splines in L2​ space

Optimal recovery problems on the classes that are determined by restrictions on several higher derivatives of the functions

Inequalities similar to those of Bernstein for non-periodic splines in $L_{2}$ space