O. Reinov

activity

20012023

most citedOn linear operators with p-nuclear adjoints

9 citations · 17 across the 15 of their papers we have counts for

collaborators

Showing 2013Show all

3 papers · 1 filter

math.FA2013

On operators with bounded approximation property

Oleg Reinov

It is known that any separable Banach space with BAP is a complemented subspace of a Banach space with a basis. We show that every operator with bounded approximation property, act…

math.FA2013

On linear operators with s-nuclear adjoints: $0 < s \leq 1$

O. I. Reinov

If $s \in (0, 1]$ and $T$ is a linear operator with $s$ -nuclear adjoint from a Banach space $X$ to a Banach space $Y$ and if one of the spaces $X^{*}$ or $Y^{***}$ has the appro…

math.FA2013

On dentability in locally convex vector spaces

Oleg Reinov, Asfand Fahad

For a locally convex vector space (l.c.v.s.) $E$ and an absolutely convex neighborhood $V$ of zero, a bounded subset $A$ of $E$ is said to be $V$ -dentable (respectively, $V$ -f-dent…

On operators with bounded approximation property

On linear operators with s-nuclear adjoints: 0<s≤1

On dentability in locally convex vector spaces

On linear operators with s-nuclear adjoints: $0 < s \leq 1$