S. V. Dzhenzher

most citedThe Central Limit Theorem for random exponents on a Hilbert space in the Weak Operator Topology

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

collaborators

4 papers

math.PR2026

Limit theorems for the evolution of quantum pure states

S. V. Dzhenzher, V. Zh. Sakbaev

Limit theorems of strong law of large numbers and central limit theorem types are obtained for the compositions of independent identically distributed random unitary channels.

math.FA2025★ 1 cited

The Central Limit Theorem for random exponents on a Hilbert space in the Weak Operator Topology

S. V. Dzhenzher

We consider random linear continuous operators $Ω \to L (H, H)$ on a Hilbert space $H$ . For example, such random operators may be random quant…

math.FA2025

The Strong Law of Large Numbers for random semigroups on uniformly smooth Banach spaces

S. V. Dzhenzher, V. Zh. Sakbaev

We consider random linear continuous operators $Ω \to L (X, X)$ on a Banach space $X$ . For example, such random operators may be random quantu…

math.FA2025

The law of large numbers for discrete generalized quantum channels

S. V. Dzhenzher, V. Zh. Sakbaev

We consider random linear operators $Ω \to L (T_{p}, T_{p})$ acting in a $p$ -th Schatten class $T_{p}$ in a separable Hilbert space $H$ fo…