A note on estimating the diameter of a truncated moment class

Author:

Tardella Luca

Publisher

Elsevier BV

Subject

Statistics, Probability and Uncertainty,Statistics and Probability

Reference9 articles.

1. The Theory of Canonical Moments with Applications in Statistics, Probability, and Analysis.;Dette,1997

2. Karlin, S., Studden, W.J., 1966. Tchebycheff systems: With applications in analysis and statistics. Pure and Applied Mathematics, Vol. XV. Interscience-Wiley, New York, London, Sydney.

3. Klebanov, L.B., Mkrtchyan, S.T., 1980. Estimate of the proximity of distributions in terms of coinciding moments. Proceedings of the Fourth All-Union Seminar on Problems of Stability of Stochastic Models, Palanga, 1979, Vsesojuz. Nauc.-Issled. Inst. Sistem. Issled., Moscow, pp. 64–72 (in Russian).

4. Krein, M.G., Nudelman, A.A., 1977. The Markov moment problem and extremal problems. YNT: Ideas and problems of P.L. Cebysev and A.A. Markov and their further development. Translations of Mathematical Monographs, Vol. 50. American Mathematical Society, Providence, RI. (Translated from Russian by D. Louvish.)

5. The range of the (n+1)th moment for distributions on [0,1];Skibinsky;J. Appl. Probab.,1967

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3. A note on proximity of distributions in terms of coinciding moments;Applied Mathematics and Computation;2003-12

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