activity
20052025
most citedAsymptotic behavior of unstable INAR(p) processes

45 citations · 222 across the 55 of their papers we have counts for

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Showing 2015Show all

10 papers · 1 filter

math.ST2015

Least squares estimation for the subcritical Heston model based on continuous time observations

Matyas Barczy, Balazs Nyul, Gyula Pap

We prove strong consistency and asymptotic normality of least squares estimators for the subcritical Heston model based on continuous time observations. We also present some numeri…

math.ST2015★ 5 cited

One-parameter statistical model for linear stochastic differential equation with time delay

János Marcell Benke, Gyula Pap

Assume that we observe a stochastic process , which satisfies the linear stochastic delay differential equation \[ \mathrm{d} X(t) = \vartheta \int_{[-r,0]} X(…

math.ST2015

Asymptotic behavior of maximum likelihood estimators for a jump-type Heston model

Matyas Barczy, Mohamed Ben Alaya, Ahmed Kebaier +1

We study asymptotic properties of maximum likelihood estimators of drift parameters for a jump-type Heston model based on continuous time observations, where the jump process can b…

math.PR2015

Iterated limits for aggregation of randomized INAR(1) processes with Poisson innovations

Matyas Barczy, Fanni Nedényi, Gyula Pap

We discuss joint temporal and contemporaneous aggregation of independent copies of strictly stationary INteger-valued AutoRegressive processes of order 1 (INAR(1)) with random…

math.CO2015

Blocking unions of arborescences

Attila Bernáth, Gyula Pap

Given a digraph and a positive integer , a subset is called a \textbf{-union-arborescence}, if it is the disjoint union of spanning arborescences…

math.CO2015

Blocking optimal arborescences

Attila Bernáth, Gyula Pap

The problem of covering minimum cost common bases of two matroids is NP-complete, even if the two matroids coincide, and the costs are all equal to 1. In this paper we show that th…