activity
20092019
most citedCovariance function of vector self-similar process

51 citations · 53 across the 4 of their papers we have counts for

collaborators
Showing math.PRShow all

6 papers · 1 filter

math.PR2019

Scaling transition and edge effects for negatively dependent linear random fields on

Donatas Surgailis

We obtain a complete description of anisotropic scaling limits and the existence of scaling transition for a class of negatively dependent linear random fields on

math.PR2018

Anisotropic scaling limits of long-range dependent linear random fields on

Donatas Surgailis

We provide a complete description of anisotropic scaling limits of stationary linear random field on with long-range dependence and moving average coefficients de…

math.PR20172 cited

Invariance Principles for Tempered Fractionally Integrated Processes

Farzad Sabzikar, Donatas Surgailis

We discuss invariance principles for autoregressive tempered fractionally integrated moving averages in -stable i.i.d. innovations and related tempered linear proc…

math.PR2017

Tempered fractional Brownian and stable motions of second kind

Farzad Sabzikar, Donatas Surgailis

Meerschaert and Sabzikar [12], [13] introduced tempered fractional Brownian/stable motion (TFBM/TFSM) by including an exponential tempering factor in the moving average representat…

math.PR2012

On the mixing structure of stationary increment and self-similar symmetric α-stable processes

Donatas Surgailis, Jan Rosinski, V. Mandrekar +1

Mixed moving average processes appear in the ergodic decomposition of stationary symmetric α-stable (SαS) processes. They correspond to the dissipative part of "deterministic" flow…

math.PR200951 cited

Covariance function of vector self-similar process

Frédéric Lavancier, Anne Philippe, Donatas Surgailis

The paper obtains the general form of the cross-covariance function of vector fractional Brownian motion with correlated components having different self-similarity indices.