The on-line book:

(OB-3)
I.J. TANEJA, Generalized Information Measures and Their Applications:
http://www.mtm.ufsc.br/~taneja/book/book.html.
First Edititon 1998; Second Revised Edition 2001.

has been cited in:


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MARTINEZ O, REYES-VALDES MH, Defining diversity, specialization, and gene specificity in transcriptomes through information theory , PROCEEDINGS OF THE NATIONAL ACADEMY OF SCIENCES OF THE UNITED STATES OF AMERICA, 105(28)(2008), 9709-9714. (ISI CITATION)

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37.
Arbres de décision em situation d'asymétrie - Université Lumière Lyon II. École Doctorale Informatique et Information pour la Société. THÈSE pour obtenir le grade de. Docteur en. Informatique - Ph. D. Thesis - 2008

36.
M. J. B. Tito, R.F. C. Monteiro, N.C. Roberty and J.P. Zubelli (2006), Solution of an Inverse Problem in Radiative Transfer Using Convex Functions Related to the Entropy of Shannon, Renyi, Varma, Havrad- Charvat, Sharma Taneja and Burn, VI PanAmerican Work Shop - Applied and Computational Mathematics, July 23-26, Univeridad del Mar, Ciudad Universitaria, Puerto Angel, Oaxaca, México.

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M. J. B. Tito (2006), Aplicações de Algoritmos Baseados na Distância de Bergman para a Solução de Problemas Inversos em Transferência Radiativa, Ph. D. Theis, Universidade Federal do Rio de Janeiro, Departamento de Engenharia Nuclear.

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R.G. ZARIPOV (2005). New Measures and Methods in Information Theory. Kazan: Kazan A.N. Tupolev State Technical University Press, 2005, 364 p.  (in Russian). ISBN 5-7579-0815-7,  http://www.imm.knc.ru/zaripov-measures.ru.html.

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R.G. ZARIPOV (2005), To Fluctuation Theory in Statistical Mechanics of Nonextensive Systems, , Russian Physics Journal, 48(10), 1012-1019.

30.
Master Thesis - A. WIJAYA (2005), APPLICATION OF MULTI-STAGE CLASSIFICATION TO DETECT ILLEGAL LOGGING WITH T HE USE OF MULTI-SOURCE DATA, International Institute for Geo-Information Science and Earth Observation, Enschede, The Netherlands.

29.
P. BOTTA-DUKÁT (2005), THE RELATIONSHIP BETWEEN JUHÁSZ-NAGY'S INFORMATION THEORY FUNCTIONS AND THE LOG-LINEAR CONTIGENCY TABLE ANALYSIS,  ACTA BOTANICA HUNGARICA, 47(1-2), 53-73.

28.
M.H. REYES-VALDES and C. G. WILLIAMS (2005), An entropy-based measure of founder informativeness , Genetical Research, 85(1),  81-88

27.
P. CERONE and S.S. DRAGOMIR (2005), Approximation of the integral mean divergence and f-divergence via mean results, MATHEMATICAL AND COMPUTER MODELLING 42 (1-2): 207-219. Also available at: RGMIA - Reserach Report Collection, http://rgmia.vu.edu.au/v5n1.html.

26.
P. KUMAR (2005), CHARCTERIZATION OF BETA PROBABILITY DISTRIBUTION BASED ON THE MINIMUM CHI-SQUARE DIVEGENCE PRINCIPLE, priprint. Available on-line at: http://web.unbc.ca/~kumarp/d1.pdf

25.
P. KUMAR (2005), MIMIMUM CHI-SQUARE PROBABILITY DISTRIBUTIONS GIVEN EXPONENTIAL DISTRIBUTION AND MOMENTS,  priprint. Available on-line at: http://web.unbc.ca/~kumarp/d5.pdf

24.
Sun YX, Harper DJ, Watt SNK (2005), Aiding comprehension in electronic books using contextual information, LECTURE NOTES IN COMPUTER SCIENCE, 3652: 504-506.  (OB-3)

23.
H. ZHENG (2004), Maximum entropy modeling for skin detection: with an application to Internet filtering, (Doctor) Ph.D. Thesis, Univeristé des Sciences et Technologies de Lille, France, 2004,

22.
P. CERONE and S.S. DRAGOMIR (2004),  Stolarsky and Gini Divergence Measures in Information Theory,  RGMIA - Reserach Report Collectionhttp://rgmia.vu.edu.au/v7n2.html

21.
Master Thesis - Ana Helena Tavares (2003), Aspectos Matemáticos da Entropia, Universidade de Aveiro, Portugal.

20.
M. HUMBERTO RAYES-VALDÉS and C.G. WILLIAMS (2003), Shannon entropy in informativeness map construction, Pre-print.

19.
S.S.  DRAGOMIR (2003), New Inequalities for for Csiszár Divergence and Applications, ACTA MATH. VIETNAM, 28(3), 123-134.

18.
S. S. DRAGOMIR (2003), On the p-Logarithmic and Alpha-Power Divergence Measures in Information Theory, Panamerican Math Journal, 13(3, 1-10. Also available on-line at: http://arxiv.org/PS_cache/math/pdf/0304/0304240.pdf

17.
S.S.  DRAGOMIR (2002), Other Inequalities for Csiszár Divergence and Applications, ACTA MATH. VIETNAM, 27(2)(2002), 203-217.

16.
N.S. BARNETT, P. CERONE and S.S.  DRAGOMIR (2002), Some New Inequalities for Hermite-Hadamard Divergence  in Information Theory,  RGMIA - Reserach Report Collection, http://rgmia.vu.edu.au/v5n4.html.

15.
N.S. BARNETT, P. CERONE, S.S.  DRAGOMIR, et al. (2002), Comparing two integral means for absolutely continuous mappings whose derivatives are in L-infinity [a, b] and applications, COMPUTERS & MATHEMATICS WITH APPLICATIONS 44 (1-2): 241-251.

14.
P. CERONE and S.S.  DRAGOMIR (2002), On the Approximation of the Integral Mean Divergence and f-Divergence via Mean Results, RGMIA - Reserach Report Collection, http://rgmia.vu.edu.au/v5n1.html.

13.
N.S. BARNETT, P. CERONE, S.S.  DRAGOMIR and A. SOFO (2002), Approximating Csiszar f-divergence by the use of Taylor's Formula with Integral Remainder, MATHEMATICAL INEQUALITIES & APPLICATIONS 5 (3): 417-434.

12.
N.S. BARNETT, P. CERONE, S.S.  DRAGOMIR and A. SOFO (2001), Approximating Two Mappings Associated to Csiszar f-Divergence via Taylor's Expansion. , priprint in: Inequalities for Csiszár f-Divergence in Information Theory.

11.
N.S. BARNETT, P. CERONE, S.S.  DRAGOMIR and A. SOFO (2001), Approximating Csiszár f- Divergence via an Ostrowski Type Identity for n-Time Differentiable Functions, priprint in:  Inequalities for Csiszár f-Divergence in Information Theory.

10.
N.S. BARNETT, P. CERONE, S.S.  DRAGOMIR and J. ROUMELITIS (2001), Approximating Csiszár f-Divergence via Two Integral Identities and Applications, priprint in:  Inequalities for Csiszár f-Divergence in Information Theory.

9.
S.S. DRAGOMIR and V. GLUSCEVIC (2001), Approximating Csiszár f-Divergence via a Generalised Taylor Formula, priprint in:Inequalities for Csiszár f-Divergence in Information Theory.

8.
S.S. DRAGOMIR, J. SUNDE and C. BUSE (2000), Some New Inequalities for Jeffreys Divergence Measure in Information Theory, RGMIA - Reserach Report Collectionhttp://rgmia.vu.edu.au/v3n2.html.

7.
Information Theory: Addition Material and Resources

6.
Number Theory and Entropy

5.
Selected Topics in Applied Probability

4.
Characterizations of PDFs by Rare and Ordinary Entropy

3.
RGMIA Monographs or RGMIA: Theory of Inequalitie and Applications in Information Theory

2.
SHALIZI, C. R. - Information Theory -  On-line reading material by  Cosma Rohilla Shalizi.

1.
X.L. YANG - Basics of Information Theory





______________________
PLEASE REFER THE on-line BOOK AS: 

I.J. TANEJA
Generalized Information Measures and Their Applications, on-line book
http://www.mtm.ufsc.br/~taneja/book/book.html , 2001.