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Results: 13
Number of items: 13
  • Abbink, K., Bosman, R., Heijmans, R., & van Winden, F. (2012). Disruptions in large value payment systems: An experimental approach. In M. Hellqvist, & T. Laine (Eds.), Diagnostics for the financial markets: computational studies of payment system; simulator seminar proceedings 2009-2011 (pp. 15-51). Bank of Finland. http://www.suomenpankki.fi/en/julkaisut/tutkimukset/erillisjulkaisut/Documents/E45.pdf
  • Abbink, K., Bosman, R., Heijmans, R., & van Winden, F. (2010). Disruptions in large value payment systems: an experimental approach. (DNB working paper; No. 263). De Nederlandsche Bank. http://www.dnb.nl/binaries/Working%20paper%20No%20263_tcm46-240366.pdf
  • Heijmans, R. D. H. (2003). Solution problem 5/SP01. Statistical Papers, 44(4), 599.
  • Heijmans, R. D. H. (2003). Solution problem 4/SP02. Statistical Papers, 44(4), 599.
  • Heijmans, R. D. H. (2002). Problem 4 / SPO2. Statistical Papers, 43, 457-457.
  • Heijmans, R. D. H. (2001). An amazing property of normally distributed random variables. Statistical Papers, 42.
  • Heijmans, R. D. H. (2000). Asymptonic Behaviour of Sums of Powers of Residuals in the Classic Linear Regression Model. In R. D. H. Heijmans, D. S. G. Pollock, & A. Satorra (Eds.), Innovations in Multivariate Statistical Analysis, Advanced Studies in Theoretical and Applied Econometrics (pp. 249-256). Kluwer Academic Publishers.
  • Open Access
    van de Velden, M. (2000). Topics in correspondence analysis. [Thesis, fully internal, Universiteit van Amsterdam]. Thela Thesis.
  • Heijmans, R. D. H. (1999). When does the expectation of a ratio equal the ratio of expectations. Statistical Papers, (40), 107-115.
  • Heijmans, R. D. H., & Neudecker, H. (1997). Estimation of the SURE model. Statistical Papers, 39, 423-430. https://doi.org/10.1007/BF02927105
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