Stability Problems for Stochastic Models | Proceedings of the 6th International Seminar Held in Moscow, USSR, April 1982 | ISBN 9783540395980

Stability Problems for Stochastic Models

Proceedings of the 6th International Seminar Held in Moscow, USSR, April 1982

herausgegeben von V.V. Kalashnikov und V.M. Zolotarev
Mitwirkende
Herausgegeben vonV.V. Kalashnikov
Herausgegeben vonV.M. Zolotarev
Buchcover Stability Problems for Stochastic Models  | EAN 9783540395980 | ISBN 3-540-39598-9 | ISBN 978-3-540-39598-0

Stability Problems for Stochastic Models

Proceedings of the 6th International Seminar Held in Moscow, USSR, April 1982

herausgegeben von V.V. Kalashnikov und V.M. Zolotarev
Mitwirkende
Herausgegeben vonV.V. Kalashnikov
Herausgegeben vonV.M. Zolotarev

Inhaltsverzeichnis

  • Hypererlang approximation of probability distributions on (0, ?) and its application.
  • On the discrete analog of Marshall-Olkin’s distribution.
  • On some stability theorems.
  • On stability estimation of certain characterization of the exponential distribution.
  • Accuracy estimation of the results of complex systems simulation with vector output and several types of randomnesses.
  • A complete metric in the function space D[0, ?) and its application.
  • On the estimation of location and scale parameters of stable laws.
  • Discretization in the problems of stability of characterization of the exponential distribution.
  • Some ouestions of stability theory of the stochastic economical models.
  • Characterizations of the bivariate exponential distribution and Marshall — Olkin distribution and stability.
  • On the growth of entire characteristic functions.
  • An elementary characterization of the multinomial and the multivariate hypergeometric distributions.
  • On the stability of characterizations of the unit distribution.
  • Minimal metrics in the real random variables space.
  • On poisson output of queueing systems.
  • On a relation between Levy — Prohorov metrics and ideal metrics.
  • On the stability of lack of memory characterization of the exponential distribution.
  • Several remarks on applications of one approach to studies of characterization problems of Polya’s theorem type.
  • On the metrics of the type ?.
  • On a problem of Dugué.
  • Limit theorems in the problems of stability.
  • Robust statistical procedures: A general approach.