activity
20072024
most citedSemimartingale Stochastic Approximation Procedures and Recursive Estimation

1 citations · 1 across the 8 of their papers we have counts for

collaborators

10 papers

math.AP2024

An extension of the Liouville theorem for Fourier multipliers to sub-exponentially growing solutions

David Berger, René L. Schilling, Eugene Shargorodsky +1

We study the equation in a large class of sub-exponentially growing functions. Under appropriate restrictions on , we show that every such soluti…

math.FA2020

An estimate for narrow operators on

Eugene Shargorodsky, Teo Sharia

We prove a theorem, which generalises C. Franchetti's estimate for the norm of a projection onto a rich subspace of and the authors' related estimate for compact oper…

math.PR2020

Sharp estimates for conditionally centred moments and for compact operators on spaces

Eugene Shargorodsky, Teo Sharia

Let be a probability space, be a random variable on , be a sub--algebra of , and let…

math.ST2016

Asymptotic Behaviour of Truncated Stochastic Approximation Procedures

Teo Sharia, Lei Zhong

We study asymptotic behaviour of stochastic approximation procedures with three main characteristics: truncations with random moving bounds, a matrix valued random step-size sequen…

math.ST2015

Rate of Convergence of Truncated Stochastic Approximation Procedures with Moving Bounds

Teo Sharia, Lei Zhong

The paper is concerned with stochastic approximation procedures having three main characteristics: truncations with random moving bounds, a matrix valued random step-size sequence,…

stat.ME2011

Truncated Stochastic Approximation with Moving Bounds: Convergence

Teo Sharia

In this paper we propose a wide class of truncated stochastic approximation procedures with moving random bounds. While we believe that the proposed class of procedures will find i…