| 1. | Feng Qi and Chao-Ping Chen A complete monotonicity of the gamma function
 
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           | 2. | Tibor K. Pogány New (Probabilistic) Derivation of Diaz - Metcalf and Pólya - Szegõ Inequalities
and Consequences
 
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           | 3. | C.-S. Lin and S.S. Dragomir Spectral Radii of Operators and High-power Operator Inequalities
 
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           | 4. | Zh.-H. Zhang, X.-B. Duan and M.-H. Li A New Algebraic Inequality and its Application
 
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           | 5. | Feng Qi, Bai-Ni Guo and Chao-Ping Chen Some
            Completely Monotonic Functions Involving the Gamma and Polygamma
Functions
 
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           | 6. | A. Witkowski Weighted Extended Mean Values
 
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           | 7. | S.S. Dragomir A General Divergence Measure for Monotonic Functions and Applications in
Information Theory
 
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           | 8. | Feng Qi and Bai-Ni Guo Complete Monotonicities of Functions Involving the Gamma and Digamma Functions
 
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           | 9. | Tibor K. Pogány Integral representation of Mathieu (a,
              l)-series
 
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           | 10. | J. Liu and Zh.-H. Zhang An Erdös-Mordell Type Inequality on the Triangle
 
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           | 11. | N.S. Barnett, S.S. Dragomir and G. Hanna Error Estimates for Approximating the Fourier Transform of Functions of Bounded
Variation
 
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           | 12. | Alfred Witkowski Monotonicity Of Generalized Weighted Mean Values
 
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           | 13. | Ciprian I. Preda and  S.S. Dragomir Admissibility and Non-uniform Dichotomy for Differential Systems
 
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           | 14. | Leping He, J.E. Pecaric and Yuanhong Yu On A Further Improvement Of The Extended Hardy-Hilbert's Inequality
 
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           | 15. | T. K. Pogány Integral Representation of a Series which
            one includes the Mathieu A-Series
 
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           | 16. | Peng Gao Some Refinements of Ky Fan's Inequality
 
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           | 17. | Kuei-Lin Tseng, Gou-Sheng Yang and  S.S. Dragomir On Weighted Simpson Type Inequalities and Applications
 
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           | 18. | S.S. Dragomir Reverses of the Schwarz Inequality in Inner Product Spaces and Applications
 
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           | 19. | Yu-dong Wu and  Zhi-hua Zhang The Best Constant For An Inequality
 
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           | 20. | S.S. Dragomir and A. C. Gosa An Inequality in Metric Spaces
 
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