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Statistical problems on random permutations with censored data
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G. I. Ivchenko
Published/Copyright:
June 22, 2013
Abstract
In the framework of a d-dimensional parametric model of random permutations of degree n we solve the problem of asymptotic (as n ! 1) estimation of unknown parameters and testing of various hypotheses for them provided that we have incomplete data: we observe only cycles of a certain bounded length in the permutations. We also consider the case of large samples and construct a test for homogeneity.
Published Online: 2013-06-22
Published in Print: 2012-10
© 2013 by Walter de Gruyter GmbH & Co.
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Articles in the same Issue
- Masthead
- On the algebras of almost minimal rank
- Definition of positively closed classes by endomorphism semigroups
- The power conjugacy search problem in a cyclic subgroup in groups with the condition C.3/ & T.6/
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- On algorithmic solvability of the A-completeness problem for systems of boundedly determinate functions containing all one-place boundedly determinate S-functions
- On uniqueness of alphabetic decoding
- On unstable branching graphs
- Extremal sets of graphs in the problem of demarcation in the family of hereditary closed classes of graphs
- Statistical problems on random permutations with censored data
- On large deviations of branching processes in a random environment with arbitrary initial number of particles: critical and supercritical cases
- Multitype branching processes evolving in a Markovian environment
- On solutions and algebraic duality of generalised linear discrete time systems
- On the number of Gram’s intervals containing the ordinates of successive zeros of the Riemann zeta function
