Sub-Gaussian Geometric $$\hbox {S}\alpha \hbox {S}$$ S α S and Sub-Cauchy Geometric $$\hbox {S}\alpha \hbox {S}$$ S α S Distributions-Reference-Cited by-同舟云学术

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Sub-Gaussian Geometric $$\hbox {S}\alpha \hbox {S}$$ S α S and Sub-Cauchy Geometric $$\hbox {S}\alpha \hbox {S}$$ S α S Distributions

Published:2018-10-31 Issue:1 Volume:20 Page:81-87
ISSN:2364-9569
Container-title:Journal of the Indian Society for Probability and Statistics
language:en
Short-container-title:J Indian Soc Probab Stat

Author:

Vasudeva Rasbagh^ORCID,Srilakshminarayana Gali

Publisher

Springer Science and Business Media LLC

Link

http://link.springer.com/content/pdf/10.1007/s41096-018-0054-z.pdf

Reference13 articles.

1. Adler RJ, Feldman RE, Taqqu MS (1998) A practical guide to heavy tails. Birkhauser, Basel

2. Feller W (1966) An introduction to Probability theory and its applications, vol 2. Wiley Eastern, New Delhi

3. Georgiou PG, Kyriakakis C (2006) Maximum likelihood parameter estimation under impulsive conditions, a sub-Gaussian signal approach. Signal Process 86:3061–3075

4. Hardin CD Jr (1982) On the spectral representation of symmetric stable processes. J Multivar Anal 12:385–401

5. Klebanov LI, Maniya GM, Melamed IA (1985) A problem of Zolotarev and analogs of infinitely divisible and stable distributions in the scheme of summing a random number of random variables. Theory Probab Appl 29:791–794

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