1. Cross-covariance isolate detect: a new change-point method for estimating dynamic functional connectivity. Anastasiou, A., Cribben, I. & Fryzlewicz, P. (2021+). Under revision.

  2. Wasserstein distance error bounds for the multivariate normal approximation of the maximum likelihood estimator. Anastasiou, A. & Gaunt, R. E. (2021+) arXiv:2005.05208 [math.ST]. In submission.

  3. Detecting multiple generalized change-points by isolating single ones. Anastasiou, A. & Fryzlewicz, P. (2021+). To appear in Metrika.

  4. Modeling the first wave of Covid-19 pandemic in the Republic of Cyprus. Agapiou, S., Anastasiou, A., Baxevani, A., Nicolaides, C., Hadjigeorgiou, G., Christofides, T., Constantinou, E., Nikolopoulos, G. & Fokianos, K. (2021). Scientific Reports, 11, Article no: 7342 

  5. Bounds for the asymptotic distribution of the likelihood ratio. Anastasiou, A. & Reinert, G. (2020). Annals of Applied Probability, 30, No. 2, 608-643.

  6. Multivariate normal approximation of the maximum likelihood estimator via the delta method. Anastasiou, A. & Gaunt, R. E. (2020). Brazilian Journal of Probability and Statistics, 34, 136-149.

  7. Normal Approximation for Stochastic Gradient Descent via Non-Asymptotic Rates of Martingale CLT. Anastasiou, A. & Balasubramanian, K. & Erdogdu, M. (2019). Proceedings of the Conference on Learning Theory (COLT) 2019.

  8. Assessing the multivariate normal approximation of the maximum likelihood estimator from high-dimensional, heterogeneous data. Anastasiou, A. (2018). Electronic Journal of Statistics, 12, No. 2, 3794-3828.

  9. Bounds for the normal approximation of the maximum likelihood estimator. Anastasiou, A. & Reinert, G. (2017). Bernoulli 23, 191-218. 

  10. Bounds for the asymptotic normality of the maximum likelihood estimator using the Delta method. Anastasiou, A. & Ley, C. (2017).  ALEA, Lat. Am. J. Probab. Math. Stat. 14, 153-171.

  11. Bounds for the normal approximation of the maximum likelihood estimator from m-dependent random variables. Anastasiou, A. (2017). Statistics & Probability Letters 129, 171-181.

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