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20132026
most citedModeling of Electrical Resistivity of Soil Based on Geotechnical Properties

44 citations · 255 across the 35 of their papers we have counts for

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6 papers · 1 filter

math.ST2020

Asymptotic normality of simultaneous estimators of cyclic long-memory processes

Antoine Ayache, Myriam Fradon, Ravindi Nanayakkara +1

Spectral singularities at non-zero frequencies play an important role in investigating cyclic or seasonal time series. The publication [2] introduced the generalized filtered metho…

math.ST2019★ 2 cited

Asymptotic Behaviour of Discretised Functionals of Long-Range Dependent Functional Data

Tareq Alodat, Andriy Olenko

The paper studies the asymptotic behaviour of weighted functionals of long-range dependent data over increasing observation windows. Various important statistics, including sample…

math.ST2019

On LSE in regression model for long-range dependent random fields on spheres

Vo Anh, Andriy Olenko, Volodymyr Vaskovych

We study the asymptotic behaviour of least squares estimators in regression models for long-range dependent random fields observed on spheres. The least squares estimator can be gi…

math.ST2018★ 2 cited

Estimation of seasonal long-memory parameters

Huda Mohammed Alomari, Antoine Ayache, Myriam Fradon +1

This paper studies seasonal long-memory processes with Gegenbauer-type spectral densities. Estimates for singularity location and long-memory parameters based on general filter tra…

math.ST2017★ 26 cited

On Approximation for Fractional Stochastic Partial Differential Equations on the Sphere

Vo V. Anh, Philip Broadbridge, Andriy Olenko +1

This paper gives the exact solution in terms of the Karhunen-Loève expansion to a fractional stochastic partial differential equation on the unit sphere $\mathbb{S}^{2}\subset \mat…

math.ST2015

On a class of minimum contrast estimators for Gegenbauer random fields

R. M. Espejo, N. N. Leonenko, A. Olenko +1

The article introduces spatial long-range dependent models based on the fractional difference operators associated with the Gegenbauer polynomials. The results on consistency and a…