Noiseless Coding Theorems Connected with Tuteja and Bhakers useful Inaccuracy Measure
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.
Downloads
- Article PDF
- TEI XML Kaleidoscope (download in zip)* (Beta by AI)
- Lens* NISO JATS XML (Beta by AI)
- HTML Kaleidoscope* (Beta by AI)
- DBK XML Kaleidoscope (download in zip)* (Beta by AI)
- LaTeX pdf Kaleidoscope* (Beta by AI)
- EPUB Kaleidoscope* (Beta by AI)
- MD Kaleidoscope* (Beta by AI)
- FO Kaleidoscope* (Beta by AI)
- BIB Kaleidoscope* (Beta by AI)
- LaTeX Kaleidoscope* (Beta by AI)
How to Cite
References
C Arndt (2001) Information measure -information and its description in science and Engineering.
Ram Autar, Raminder Soni (1975) Inaccuracy and a coding theorem. 12(04), 845-851.
M Baig, Rayees Ahmad (2007) Some noiseless coding theorems of inaccuracy measure of order α and type β. 3(15), 137-143.
L Campbell (1965) A coding theorem and Renyi's entropy. 8, 423-429.
A Feinstein (2007) Levin, David Saul, (born 28 Jan. 1962), Chief Executive, McGraw-Hill Education, New York, since 2014.
S Guiasu, C Picard (1971) Borne inferieture dela Longuerur utile de certains codes. 273, 248-251.
Pessoa Gurdial, F (1977) On useful information of order α. 2, 30-35.
D Hooda, Keerti Upadhyay, D Sharma (1997) On Parametric Generalization of 'Useful' R-norm Information Measure. 8(1), 1-15.
Priti Jain, 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.
B Khan, B Bhat, S Pirzda (2005) Some results on a generalized useful information measure. 6(4), 117.
S Kumar, R Kumar (2011) some noiseless coding theorem connected with Havrada and Charavat and Tsallis's entropy. 35, 111-117.
Satish Kumar (2009) Some more results on R-norm information measure. 40(1), 41-58.
Giuseppe Longo (1972) Quantitative - Qualitative Measure of Information.
Mc-Millan (1956) two inequalities implied by unique dechiperability. 2, 115-116.
S Pirzada, B Bhat (2006) Some more results in coding theory. 10(2), 123-131.
O Parkash, P Sharma (1997) Noiseless coding theorems corresponding to fuzzy entropies. 1, 176-179.
Rayees Ahmad, M Baig (2006) Coding Theorems on generalized cost measure. 31(2), 253-264.
L Roy (1976) Comparison of Rényi Entropies of Power Distributions. 56(5), 217-218.
C Shannon (1948) A Mathematical Theory of Communication. 27(4), 623-656.
B Sharma The mean value study quantities in information theory.
Shisha Oved (1967) Inequalities.
R Singh, Rajeev Kumar, R Tuteja (2003) Application of Holder's inequality in information theory. 152, 145-154.
H Taneja, R Tuteja (1985) Characterization of Quantitative-Qualititative measure of inaccuracy. 22, 393-402.
R Tuteja, U Bhaker (1994) On characterization of some nonadditive measures of "useful" information. 78(1-2), 119-128.
Published
2014-05-03
Issue
Section
License
Copyright (c) 2014 Authors and Global Journals Private Limited

This work is licensed under a Creative Commons Attribution 4.0 International License.