Stirling's Formula and Its Extensions: Heuristic Approaches-Reference-Cited by-同舟云学术

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Stirling's Formula and Its Extensions: Heuristic Approaches

Published:2010-03-04 Issue:6 Volume:39 Page:1046-1053
ISSN:0361-0926
Container-title:Communications in Statistics - Theory and Methods
language:en
Short-container-title:Communications in Statistics - Theory and Methods

Author:

Bhattacharjee Debanjan,Mukhopadhyay Nitis

Publisher

Informa UK Limited

Subject

Statistics and Probability

Link

http://www.tandfonline.com/doi/pdf/10.1080/03610920902833537

Reference9 articles.

1. Chandra , T. K. , Ghosh , S. K. ( 1993 ). A note on Stirling's approximation. Technical Report No. 93-36, Department of Statistics, University of Connecticut, Storrs, CT .

2. An Elementary Proof of Stirling's Formula

3. A Direct Proof of Stirling's Formula

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1. An Unusual Application of Cramér-Rao Inequality to Prove the Attainable Lower Bound for a Ratio of Complicated Gamma Functions;Methodology and Computing in Applied Probability;2020-10-02

2. A probabilistic approach to Wallis’ formula;Communications in Statistics - Theory and Methods;2016-08-19

3. Stirling’s Formula for Gamma Functions, Bounds for Ratios of Gamma Functions, Beta Functions and Percentiles of a Studentized Sample Mean: A Synthesis with New Results;Methodology and Computing in Applied Probability;2015-12-23

4. On Sharp Jensen's Inequality and Some Unusual Applications;Communications in Statistics - Theory and Methods;2011-03-08

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