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20202022
most citedOn Symmetrized Pearson's Type Test in Autoregression with Outliers: Robust Testing of Normality

3 citations · 6 across the 6 of their papers we have counts for

collaborators

6 papers

math.ST2022

Testing of symmetry of innovations in autoregression

M. V. Boldin, A. R. Shabakaeva

We consider a stationary linear model with zero mean. The autoregression parameters as well as the distribution function (d.f.) of innovations are unknown. We consid…

math.ST2021★ 1 cited

On stochastic expansions of empirical distribution function of residuals in autoregression schemes

Michael Boldin

We consider a stationary linear AR() model with unknown mean. The autoregression parameters as well as the distribution function (d.f.) of innovations are unknown. The obser…

math.ST2020

On Symmetrized Pearson's Type Test for Normality of Autoregression: Power under Local Alternatives

Michael Boldin

We consider a stationary linear AR() model with observations subject to gross errors (outliers). The autoregression parameters as well as the distribution function (d.f.) of…

math.ST2020★ 2 cited

On the Power of Symmetrized Pearson's Type Test under Local Alternatives in Autoregression with Outliers

Michael Boldin

We consider a stationary linear AR() model with observations subject to gross errors (outliers). The autoregression parameters are unknown as well as the distribution function $…

math.ST2020★ 3 cited

On Symmetrized Pearson's Type Test in Autoregression with Outliers: Robust Testing of Normality

Michael Boldin

We consider a stationary linear AR() model with observations subject to gross errors (outliers). The autoregression parameters are unknown as well as the distribution and moment…

math.ST2020

Local Power of Tests of Fit for Normality of Autoregression

Michael Boldin

We consider a stationary model. The autoregression parameters are unknown as well as the distribution of innovations. Based on the residuals from the parameter estimates, a…