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  • 标题:Nonparametric Tests for Serial Independence Based on Quadratic Forms
  • 本地全文:下载
  • 作者:Cees Diks ; Valentyn Panchenko
  • 期刊名称:Discussion Papers / School of Business, University of New South Wales
  • 出版年度:2007
  • 卷号:2007
  • 出版社:Sydney
  • 摘要:In time series analysis, tests for serial independence, symmetry, and goodnessof- fit based on divergence measures, such as the Kullback-Leibler divergence or Hellinger distance are currently receiving much interest. We consider replacing the divergence measures in these tests by kernel-based quadratic form. In this way we avoid the common practice of using plug-in estimators. Our approach separates the problem of consistent estimation of the divergence measure from that of estimating the underlying joint densities consistently. We construct a test for serial independence on the basis of the introduced quadratic forms. An optimal bandwidth selection is a common problem in the nonparametric econometrics. To confront this problem we use an adaptive bandwidth procedure over a range of different bandwidth values. In order to produce an exact test, a permutation procedure is applied. Our results are illustrated with simulations for various data generating processes relevant to financial econometrics. We compare the performance of our test with existing nonparametric tests for serial independence and show that for many processes our approach produces higher power in comparison with BDS test and the test of Granger, Maasoumi, and Racine (2004). We apply our method to the return series of S&P 500.
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