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Lower-order logsums. (2012). de Palma, André ; Kilani, Karim .
In: Working Papers.
RePEc:hal:wpaper:hal-00690299.

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  1. Anderson, S., de Palma, A., Thisse, J., 1992. Discrete Choice Theory of Product Diïerentiation, MIT Press, Cambridge, MA.
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  2. Arnold, B.C., Balakrishnan, N., Nagaraja, H.N., 1992. A First Course in Order Statistics, John Wiley & Sons, New-York. hal-00690299,version1-23Apr2012
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  3. Balakrishnan, N., 1988. Recurrence relations for order statistics from n independent and non-identically distributed random variables, Ann. Inst. Stat. Mat., 40, 273-277.

  4. de Jong, G.C., Daly, A., Pieters, M., van der Hoorn, T., 2007. The logsum as an evaluation measure: review of the literature and new results. Transp. Res.: Part A: Pol. Practice 41, 874â889.

  5. de Palma, A., Kilani, K., 2007. Invariance of conditional maximum utility, J. Econ. Theory 132, 137â146.

  6. de Palma, A., Picard, N., Waddell, P., 2007. Discrete choice models with capacity constraints: an empirical analysis of the housing market of the greater Paris region, J. Urban Econ., 62, 204-230.

  7. Galambos, J., 1987. The Asymptotic Theory of Extreme Order Statistics, Krieger, Malabar, Florida.
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  8. McFadden, D., 1981. Econometric models of probabilistic choice, in: Manski, C.F., McFadden, D. (Eds.), Structural Analysis of Discrete Data and Econometric Applications. MIT Press, Cambridge, MA, pp. 198-272.
    Paper not yet in RePEc: Add citation now
  9. Small, K., Rosen, H., 1981. Applied welfare analysis with discrete choice models, Econometrica 49, 105â130. hal-00690299,version1-23Apr2012
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  52. Higher order moments of order statistics from INID exponential random variables. (2003). Childs, Aaron.
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  53. Order statistics from non-identical right-truncated Lomax random variables with applications. (2001). Balakrishnan, N. ; Moshref, Mohamed ; Childs, Aaron.
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  54. Illustration of some moment identities for order statistics. (1996). Lange, Kenneth .
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  55. Recurrence relations among moments of order statistics from two related sets of independent and non-identically distributed random variables. (1989). Balakrishnan, N..
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