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88.67 The best bounds to

Published online by Cambridge University Press:  22 September 2016

Chao-Ping Chen and
Feng Qi
Chao-Ping Chen
Affiliation:
Department of Applied Mathematics and Informatics, Jiaozuo Institute of Technology, Jiaozuo City, Henan 454000, China, email: qifeng@jzit.edu.cn
Feng Qi
Affiliation:
Department of Applied Mathematics and Informatics, Jiaozuo Institute of Technology, Jiaozuo City, Henan 454000, China, email: qifeng@jzit.edu.cn
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The Mathematical Gazette , Volume 88 , Issue 513 , November 2004, pp. 540 - 542
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Copyright © The Mathematical Association 2004

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References

1. Bullen, P. S., A dictionary of inequalities, Pitman Monographs and Surveys in Pure and Applied Mathematics 97, Addison Wesley (1998).Google Scholar
2. Abramowitz, M. and Stegun, I. A. (eds.), Handbook of mathematical functions with formulas, graphs, and mathematical tables, National Bureau of Standards, Applied Mathematics Series 55, 4th printing, Washington (1965, 1972).Google Scholar
3. Borowski, E. J. and Borwein, J. M., Dictionary of mathematics, Collins (1989).Google Scholar
4. Courant, R. and Robbins, H., What is mathematics? Oxford University Press (1941).Google Scholar
5. Gradshteyn, I. S. and Ryzhik, I. M. (ed. Jeffrey, A.), Table of integrals, series, and products, Academic Press (1994).Google Scholar
6. Kuang, J.-Ch., BudSngshi, Changyong, Applied inequalities (2nd edn.), Hunan Education Press, Changsha, China (1993) (Chinese).Google Scholar
7. Kazarrinoff, N. D., Analytic inequalities, Holt, Rhinehart and Winston, New York (1961).Google Scholar
8. Chen, Ch.-P. and Qi, F., Improvement of lower bound in Wallis' inequality, RGMIA Res. Rep. Coll. 5 (2002), supplement, Art. 23. Available online at http://rgmia.vu.edu.au/v5(E).html. Google Scholar
9. Chen, Ch.-P. and Qi, F., The best bounds in Wallis' inequality, RGMIA Res. Rep. Coll. 5 (2002), no. 4, Art. 14. Available online at http:// rgmia.vu.edu.au/v5n4.html. Google Scholar