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Pages 742-759 | Received 01 Nov 2013, Published online: 06 Jul 2015

REFERENCES

  • An, H.-Z., Huang, D., Yao, Q., and Zhang, C.-H. (2008), “Stepwise Searching for Feature Variables in High-dimensional Linear Regression,” unpublished manuscript, available at http://stats.lse.ac.uk/q.yao/qyao.links/paper/ahyz08.pdf.
  • Bickel, P.J., and Freedman, D.A. (1981), “Some Asymptotic Theory for the Bootstrap,” The Annals of Statistics, 9, 1196–1217.
  • del Barrio, E., Cuesta-Albertos, J.A., Matrán, C., and Rodríguez-Rodríguez, J.M. (1999), “Tests of Goodness of Fit Based on the-Wasserstein Distance L2,” The Annals of Statistics, 27, 1230–1239.
  • Dominicy, Y., and Veredas, D. (2013), “The Method of Simulated Quantiles,” Journal of Econometrics, 172, 208–221.
  • Dose, C., and Cincotti, S. (2005), “Clustering of Financial Time Series with Application to Index and Enhanced Index Tracking Portfolio,” Physica A, 355, 145–151.
  • Efron, B., Johnstone, I., Hastie, T., and Tibshirani, R. (2004), “Least Angle Regression” (with discussions), The Annals of Statistics, 32, 409–499.
  • Fan, J., Zhang, J., and Yu, K. (2012), “Vast Portfolio Selection with Gross-exposure Constraints,” Journal of the American Statistical Association, 107, 592–606.
  • Firpo, S., Fortin, N., and Lemieux, T. (2009), “Unconditional Quantile Regressions,” Econometrica, 77, 953–973.
  • Gneiting, T. (2011), “Quantiles as Optimal Point Forecasts,” International Journal of Forecasting, 27, 197–207.
  • He, X., Yang, Y., and Zhang, J. (2012), “Bivariate Downscaling with Asynchronous Measurements,” Journal of Agricultural, Biological, and Environmental Statistics, 17, 476–489.
  • Jansen, R. and van Dijk, R. (2002), “Optimal Benchmark Tracking with Small Portfolios,” The Journal of Portfolio Management, 28, 33–39.
  • Karian, Z., and Dudewicz, E. (1999), “Fitting the Generalized Lambda Distribution to Data: A Method Based on Percentiles,” Communications in Statistics: Simulation and Computation, 28, 793–819.
  • Kiefer, J. (1970), “Deviations Between the Sample Quantile Process and the Sample DF,” in Nonparametric Techniques in Statistical Inference ed. M. L. Puri, pp. 299–319, London: Cambridge University Press.
  • Koenker, R. (2005), Quantile Regression, Cambridge: Cambridge University Press.
  • Kosorok, M.R. (1999), “Two-Sample Quantile Tests Under General Conditions,” Biometrika, 86, 909–921.
  • Kulik, R. (2007), “Bahadur-Kiefer Tample Quantiles of Weakly Dependent Linear Processes,” Bernoulli, 13, 1071–1090.
  • Lamont, O.A. (2001), “Economic Tracking Portfolios,” Journal of Econometrics, 105, 161–184.
  • Mallows, C.L. (1972), “A Note on Asymptotic Joint Normality,” The Annals of Mathematical Statistics, 43, 508–515.
  • Massart, P. (1990), “The Tight Constant in the Dvoretzky-Kiefer-Wolfowitz Inequality,” The Annals of Probability, 18, 1269–1283.
  • O’Brien, T.P., Sornette, D., and McPherro, R.L. (2001), “Statistical Asynchronous Regression Determining: The Relationship Between Two Quantities that are not Measured Simultaneously,” Journal of Geophysical Research, 106, 13247–13259.
  • Serfling, R.J. (1980), Approximation Theorems of Mathematical Statistics, New York: Wiley.
  • Small, C., and McLeish, D. (1994), Hilbert Space Methods in Probability and Statistical Inference, New York: Wiley.
  • Tanaka, H. (1973), “An Inequality for a Functional of Probability Distribution and its Application to Kac’s One-Dimensional Model of a Maxwellian Gas,” Zeitschrift für Wahrscheinlichkeitstheorie und verwandte Gebiete, 27, 47–52.
  • Wu, C. F.J. (1983), “On the Convergence Properties of the EM Algorithm,” The Annals of Statistics, 11, 95–103.