Noiseless Coding Theo rems Connected with Tuteja and Bhaker's 'useful' Inaccuracy Measure

Authors

  • Rayees Ahmad Dar

inaccuracy measure, average code length, holders inequality

Abstract

A new measure, called average code word length of order and type has been defined and its relationship with a result of Tuteja and Bhaker 'useful' inaccuracy measure has been discussed. Using , some noiseless coding theorems for discrete noiseless channel has been proved. The results obtained in this paper generalizes some well known results available in the literature.

How to Cite

Noiseless Coding Theo rems Connected with Tuteja and Bhaker’s ’useful’ Inaccuracy Measure. (2014). Global Journal of Science Frontier Research, 14(7), 105-112. https://journalofscience.org/index.php/GJSFR/article/view/

References

C. Arndt (2001) Arndt, C, "Information measure -information and its description in science and Engineering.

R. Autar, R. Soni (1997) Inaccuracy and a coding theorem. 12.

R. Tuteja (1989) On coding theorem connected with 'useful' entropy of order- β. 12(1), 193-198.

D. Kerridge (1961) Inaccuracy and Inference. 23(1), 184-194. https://doi.org/10.1111/j.2517-6161.1961.tb00404.x

B. Khan, B. Bhat, S. Pirzda Some results on a generalized useful information measure.

Noiseless Coding Theorems Connected with Tuteja and Bhakers useful Inaccuracy Measure

Published

2014-02-25

How to Cite

Noiseless Coding Theo rems Connected with Tuteja and Bhaker’s ’useful’ Inaccuracy Measure. (2014). Global Journal of Science Frontier Research, 14(7), 105-112. https://journalofscience.org/index.php/GJSFR/article/view/