@ARTICLE{
author={Obradovic Maja S,Milosevic Marija G},
year={2024},
title={A note on almost sure exponential stability of θ-Euler-Maruyama approximation for neutral stochastic differential equations with time-dependent delay when θ ∈ (<SUP>1</SUP>/<sub>2</sub>,1)},
journal={ANALELE STIINTIFICE ALE UNIVERSITATII OVIDIUS CONSTANTA-SERIA MATEMATICA},
volume={32},
number={3},
pages={125-148},
document_type={Article},
} 

@ARTICLE{
author={Obradovic Maja S,Milosevic Marija G},
year={2019},
title={Almost sure exponential stability of the -Euler-Maruyama method, when (12,1), for neutral stochastic differential equations with time-dependent delay under nonlinear growth conditions},
journal={CALCOLO},
volume={56},
number={2},
pages={-},
document_type={Article},
} 

@ARTICLE{
author={Obradovic Maja S},
year={2019},
title={Implicit numerical methods for neutral stochastic differential equations with unbounded delay and Markovian switching},
journal={APPLIED MATHEMATICS AND COMPUTATION},
volume={347},
number={},
pages={664-687},
document_type={Review},
} 

@ARTICLE{
author={Obradovic Maja S,Milosevic Marija G},
year={2017},
title={Almost Sure Exponential Stability of the theta-Euler-Maruyama Method for Neutral Stochastic Differential Equations with Time-Dependent Delay when theta is an element of[0,1/2]},
journal={FILOMAT},
volume={31},
number={18},
pages={5629-5645},
document_type={Article},
} 

@ARTICLE{
author={Obradovic Maja S,Milosevic Marija G},
year={2017},
title={Stability of a class of neutral stochastic differential equations with unbounded delay and Markovian switching and the Euler-Maruyama method},
journal={JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS},
volume={309},
number={},
pages={244-266},
document_type={Article},
} 

@ARTICLE{
author={Jankovic Svetlana V,Obradovic Maja S},
year={2009},
title={Pth Mean Asymptotic Stability And Integrability Of ITO-volterra Integrodifferential Equations},
journal={FILOMAT},
volume={23},
number={3},
pages={181-197},
document_type={Article},
}