원점이 이동한 비대칭-변동성 모형의 제안 및 응용
Asymmetric volatility models with non-zero origin shifted from zero : Proposal and application
  • Lee, Ye Jin
  • Hwang, Sun Young
  • Lee, Sung Duck
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초록

Volatility of a time series is defined as the conditional variance on the past information. In particular, for financial time series, volatility is regarded as a time-varying measure of risk for the financial series. To capture the intrinsic asymmetry in the risk of financial series, various asymmetric volatility processes including thresholdARCH (TARCH, for short) have been proposed in the literature (see, for instance, Choi et al., 2012). This paper proposes a volatility function featuring non-zero origin in which the origin of the volatility is shifted from the zero and therefore the resulting volatility function is certainly asymmetric around zero and achieves the minimum at a non-zero (rather than zero) point. To validate the proposed volatility function, we analyze the Korea stock prices index (KOSPI) time series during the Covid-19 pandemic period for which origin shift to the left of the zero in volatility is shown to be apparent using the minimum AIC as well as via parametric bootstrap verification.

키워드

asymmetric volatilityparametric bootstrapvolatility with non-zero origin비대칭 변동성원점 이동한 변동성모수적 붓스트랩
제목
원점이 이동한 비대칭-변동성 모형의 제안 및 응용
제목 (타언어)
Asymmetric volatility models with non-zero origin shifted from zero : Proposal and application
저자
Lee, Ye JinHwang, Sun YoungLee, Sung Duck
DOI
10.5351/KJAS.2023.36.6.561
발행일
2023-12
유형
Article
저널명
응용통계연구
36
6
페이지
561 ~ 571