桃子汉化组移植游戏大全

Lecture By Prof. Zhi Liu of University of Macau and Prof. Hui Jiang of Nanjing University of Aeronautics and Astronautics
time: 2021-04-23


Title1:  On multi-dimensional time-varying price staleness

Speaker:  Prof. Zhi Liu  ( University of Macau )

Time: Thur, Apr.22 2021, AM: 9:30-10:10


Title2: Cramer-type moderate deviations for parameter estimations in the non-stationary Ornstein-Uhlenbeck process

Speaker:  Prof. Hui Jiang  ( Nanjing University of Aeronautics and Astronautics )

Time: Thur, Apr.22 2021, AM: 10:10-10:50


Location: Tencent Conference

Meeting  Number: 469 765 246

Inviter: Dr. Shaochen Wang


Abstract1:

       The price staleness is referred to as the extent of the presence of the zero returns in the price dynamics. The proportion of the zero returns could be high in the high-frequency data sets, as pointed by Bandi et al. (2020a). Considering the price staleness as a dynamic system too, in this paper, we extend the framework of Bandi et al. (2020b) and study the statistical inference of the idiosyncratic price staleness and systematic price staleness between assets, where the systematic price staleness characterizes the probability of the presence of com- mon zero returns. We propose consistent estimators for both the idiosyncratic and systematic price stalenesses under the new framework, and their distributional theory are established. Moreover, we develop a feasible nonparametric test for the constancy of the systematic price staleness. All of the methodologies are based on the high-frequency observations, namely, we require the observing intervals shrink to zero. Finally, we conduct simulation studies under various scenarios to assess the finite sample performance of the proposed approaches, and provide an empirical illustration for the proposed theory.


Abstract2:

      In this talk, we study the (self-normalized) Cramer-type moderate deviations for parameter estimation in the non-stationary Ornstein-Uhlenbeck process. The main methods include the deviation inequalities for multiple Wiener-It\^{o} integrals, as well as the asymptotic analysis techniques.


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