Some papers and preprints in 2005 by Dr. Prof. Feng Qi

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Some papers and preprints in 2005

Twenty three papers formally published in 2005

2005年正式发表的23篇论文

  1. Feng Qi, A note on Schur-convexity of extended mean values, Rocky Mountain Journal of Mathematics 35 (2005), no. 5, 1787–1793; Available online at http://dx.doi.org/10.1216/rmjm/1181069663.
    • Cited by-被引用情况
      1. Zhen-Hang Yang, Necessary and sufficient conditions for Schur geometrical convexity of the four-parameter homogeneous means, Abstract and Applied Analysis 2010 (2010), Article ID 830163, 16 pages; Available online at http://dx.doi.org/10.1155/2010/830163.
      2. 褚玉明，夏卫锋，赵铁洪，一类对称函数的Schur凸性，中国科学A辑，2009年第39卷第11期，1267–1277.
      3. 褚玉明，夏卫锋，Gini平均值公开问题的解，中国科学A辑，2009年第39卷第8期，996–1002.
      4. Ning-Guo Zheng, Zhi-Hua Zhang, and Xiao-Ming Zhang, Schur-convexity of two types of one-parameter mean values in $n$ variables, Journal of Inequalities and Applications 2007 (2007), Article ID 78175, 10 pages; Available online at http://dx.doi.org/10.1155/2007/78175.
      5. Wei-Feng Xia, Yu-Ming Chu, and Gen-Di Wang, Necessary and sufficient conditions for the Schur harmonic convexity or concavity of the extended mean values, Revista de la Unión Matemática Argentina 51 (2010), no. 2, 121–132.
      6. Zhen-Hang Yang, Necessary and sufficient condition for Schur convexity of the two-parameter symmetric homogeneous means, Applied Mathematical Sciences 5 (2011), no. 64, 3183–3190.
      7. Zhen-Hang Yang, Schur harmonic convexity of Gini means, International Mathematical Forum 6 (2011), no. 16, 747–762.
      8. Vera Culjak, Iva Franjić, Roqia Ghulam, and Josip Pečarić, Schur-convexity of averages of convex functions, Journal of Inequalities and Applications 2011 (2011), Article ID 581918, 25 pages; Available online at http://dx.doi.org/10.1155/2011/581918.
      9. Alfred Witkowski, On Schur-convexity and Schur-geometric convexity of four-parameter family of means, Mathematical Inequalities and Applications (2011), in press.
      10. Xia Weifeng and Chu Yuming Chu, The Schur convexity of Gini mean values in the sense of harmonic mean, Acta Mathematica Scientia 31B (2011), no. 3, 1103–1112; Available online at http://dx.doi.org/10.1016/S0252-9602(11)60301-9.
      11. Chao-Ping Chen, Asymptotic representations for Stolarsky, Gini and the generalized Muirhead means, RGMIA Research Report Collection 11 (2008), no. 4, Article 7; Available online at http://rgmia.org/v11n4.php.
      12. Chao-Ping Chen, Stolarsky and Gini means, RGMIA Research Report Collection 11 (2008), no. 4, Article 11; Available online at http://rgmia.org/v11n4.php.
      13. Ning-Guo Zheng, Zhi-Hua Zhang and Xiao-Ming Zhang, Schur-convexity of two types of one-parameter mean values in $n$ variables, Journal of Inequalities and Applications 2007 (2007), Article ID 78175, 10 pages; Available online at http://dx.doi.org/10.1155/2007/78175.
      14. Yu-Ming Chu and Xiao-Ming Zhang, Necessary and sufficient conditions such that extended mean values are Schur-convex or Schur-concave, Journal of Mathematics of Kyoto University 48 (2008), no. 1, 229–238.
      15. József Sándor, The Schur-convexity of Stolarsky and Gini means, Banach Journal of Mathematical Analysis 1 (2007), no. 2, 212–215.
      16. Edward Neuman, On two problems posed by Kenneth Stolarsky, Journal of Inequalities in Pure and Applied Mathematics 5 (2004), no. 1, Article 9; Available online at http://www.emis.de/journals/JIPAM/article361.html.
      17. P. S. Bullen, Handbook of Means and Their Inequalities, Mathematics and its Applications, Volume 560, page 393, Kluwer Academic Publishers, 2003.
  2. Feng Qi, Pietro Cerone and Sever S. Dragomir, Some new Iyengar type inequalities, Rocky Mountain Journal of Mathematics 35 (2005), no. 3, 997–1015; Available online at http://dx.doi.org/10.1216/rmjm/1181069718.
  3. Feng Qi, Chao-Ping Chen and Bai-Ni Guo, Notes on double inequalities of Mathieu’s series, International Journal of Mathematics and Mathematical Sciences 2005 (2005), no. 16, 2547–2554; Available online at http://dx.doi.org/10.1155/IJMMS.2005.2547.
    • Cited by-被引用情况
      1. Cristinel Mortici, Accurate approximations of the Mathieu series, Mathematical and Computer Modelling 53 (2011), no. 5-6, 909–914; Available online at http://dx.doi.org/10.1016/j.mcm.2010.10.027.
      2. P. Cerone, Special functions approxiamations and bounds via integral representation, In: P. Cerone, S. S. Dragomir (Eds.), “Advances in Inequalities for Special Functions”, Nova Science Publishers, New York, 2008, 1–35.
      3. Tibor K. Pogány and Živorad Tomovski, On Mathieu-type series whose terms contain generalized hypergeometric function ${}_pF_q$ and Meijer’s $G$-function, Mathematical and Computer Modelling 47 (2008), no. 9-10, 952–969.
      4. P. Cerone, Bounding Mathieu type series, RGMIA Research Report Collection 6 (2003), no. 3, Article 7; Available online at http://rgmia.org/v6n3.php.
      5. Tibor K. Pogány and Živorad Tomovski, On multiple generalized Mathieu series, Integral Transforms and Special Functions 17 (2006), no. 4, 285–293.
      6. Tibor K. Pogány, H. M. Srivastava and Živorad Tomovski, Some families of Mathieu $\mathbf{a}$-series and alternating Mathieu $\mathbf{a}$-series, Applied Mathematics and Computation 173 (2006), 69–108.
      7. Tibor K. Pogány, Integral representation of Mathieu $(\mathbf{a},\mathbf{\lambda})$-series, Integral Transforms and Special Functions 16 (2005), no. 8, 685–689.
      8. Biserka Draščić and Tibor K. Pogány, On integral representation of Bessel function of the first kind, Journal of Mathematical Analysis and Applications 308 (2005), no. 2, 775–780.
      9. B. Draščić and T. K. Pogány, On integral representation of first kind Bessel function, RGMIA Research Report Collection 7 (2004), no. 3, Article 18; Available online at http://rgmia.org/v7n3.php.
      10. B. Draščić and T. K. Pogány, Testing Alzer’s inequality for Mathieu series $S(r)$, Mathematica Macedonica 2 (2004), 1–4.
      11. H. M. Srivastava and Živorad Tomovski, Some problems and solutions involving Mathieu’s series and its generalizations, Journal of Inequalities in Pure and Applied Mathematics 5 (2004), no. 2, Article 45; Available online at http://www.emis.de/journals/JIPAM/article380.html.
      12. Živorad Tomovski, New double inequalities for Mathieu type series, Univerzitet u Beogradu Publikacije Elektrotehničkog Fakulteta, Serija: Matematika 15 (2004), 80–84.
      13. I. Gavrea, Some remarks on Mathieu’s series, Mathematical Analysis and Approximation Theory, 113–117, Burg Verlag, 2002.
      14. Živorad Tomovski and Kostadin Trenčevski, On an open problem of Bai-Ni Guo and Feng Qi, Journal of Inequalities in Pure and Applied Mathematics 4 (2003), no. 2, Article 29; Available online at http://www.emis.de/journals/JIPAM/article267.html.
      15. P. Cerone and C. T. Lenard, On integral forms of generalised Mathieu series, Journal of Inequalities in Pure and Applied Mathematics 4 (2003), no. 5, Article 100; Available online at http://www.emis.de/journals/JIPAM/article341.html.
      16. P. Cerone and C. T. Lenard, On integral forms of generalised Mathieu series, RGMIA Research Report Collection 6 (2003), no. 2, Article 19; Available online at http://rgmia.org/v6n2.php.
      17. Tibor K. Pogány, Integral representation of a series which includes the Mathieu $\mathbf{a}$-series, Journal of Mathematical Analysis and Applications 296 (2004), no. 1, 309–313.
      18. Živorad Tomovski, New double inequalities for Mathieu type series, RGMIA Research Report Collection 6 (2003), no. 2, Article 17; http://rgmia.org/v6n2.php.
      19. Tibor K. Pogány, Integral representation of Mathieu $(\mathbf{a},\mathbf{\lambda})$-series, RGMIA Research Report Collection 7 (2004), no. 1, Article 9; Available online at http://rgmia.org/v7n1.php.
      20. 刘爱启，胡廷峰，李伟，关于Mathieu级数不等式，焦作工学院学报 20 (2001), no. 4, 302–304.
  4. Feng Qi, Run-Qing Cui, Chao-Ping Chen and Bai-Ni Guo, Some completely monotonic functions involving polygamma functions and an application, Journal of Mathematical Analysis and Applications 310 (2005), no. 1, 303–308; Available online at http://dx.doi.org/10.1016/j.jmaa.2005.02.016.
    • Cited by-被引用情况
      1. Cristinel Mortici, Very accurate estimates of the polygamma functions, Asymptotic Analysis 68 (2010), no. 3, 125–134; Available online at http://dx.doi.org/10.3233/ASY-2010-0983.
      2. Per Ǻhag and Rafał Czyż, An inequality for the beta function with application to pluripotential theory, Journal of Inequalities and Applications 2009 (2009), in press.
      3. Carmen Sangüesa, Uniform error bounds in continuous approximations of nonnegative random variables using Laplace Transforms, Pre-Publicaciones del seminario matematico “garcia de galdeano”, Departamento de Métodos Estadísticos, Universidad de Zaragoza, Zaragoza, Spain, 2008.
      4. Wojciech Chojnacki, Some monotonicity and limit results for the regularised incomplete gamma function, Annales Polonici Mathematici 94 (2008), no. 3, 283–291.
      5. Vincent Gramoli, Distributed shared memory for large-scale dynamic systems, A dissertation presented to Université de Rennes 1 in partial fulfillment of the requirements for the degree of Doctor of Philosophy in the subject of Computer Science, 2007.
      6. Yaming Yu, An inequality for ratios of gamma functions, Journal of Mathematical Analysis and Applications 352 (2009), no. 2, 967–970; Available online at http://dx.doi.org/10.1016/j.jmaa.2008.11.040.
      7. 张小明，褚玉明，解析不等式新论，哈尔滨工业大学出版社，哈尔滨，2009.
      8. Jean-Guillaume Dumas, Bounds on the coefficients of the characteristic and minimal polynomials, Journal of Inequalities in Pure and Applied Mathematics 8 (2007), no. 2, Article 31; Available online at http://www.emis.de/journals/JIPAM/article845.html.
      9. Xiao-Ming Zhang, Tie-Quan Xu and Ling-Bo Situ, Geometric convexity of a function involving gamma function and applications to inequality theory, Journal of Inequalities in Pure and Applied Mathematics 8 (2007), no. 1, Article 17; Available online at http://www.emis.de/journals/JIPAM/article830.html.
      10. Stamatis Koumandos, Remarks on some completely monotonic functions, Journal of Mathematical Analysis and Applications 324 (2006), no. 2, 1458–1461.
      11. Senlin Guo, Some function classes connected to the class of completely monotonic functions, RGMIA Research Report Collection 9 (2006), no. 2, Article 8, 255–259; Available online at http://rgmia.org/v9n2.php.
    • Awarded by-获奖情况
      1. 2006年7月获河南省教育厅颁发的“河南省教育系统科研奖励证书”优秀论文奖一等奖。证书编号：豫教[2006]01884.
  5. Feng Qi and Bai-Ni Guo, Monotonicity and convexity of ratio between gamma functions to different powers, Journal of the Indonesian Mathematical Society (MIHMI) 11 (2005), no. 1, 39–49.
    • Cited by-被引用情况
      1. Tie-Hong Zhao, Yu-Ming Chu, and Hua Wang, Logarithmically complete monotonicity properties relating to the gamma function, Abstract and Applied Analysis 2011 (2011), Article ID 896483, 13 pages; Available online at http://dx.doi.org/10.1155/2011/896483.
      2. Tie-Hong Zhao and Yu-Ming Chu, A class of logarithmically completely monotonic functions associated with a gamma function, Journal of Inequalities and Applications 2010 (2010), Article ID 392431, 11 pages; Available online at http://dx.doi.org/10.1155/2010/392431.
      3. Tie-Hong Zhao, Yu-Ming Chu and Yue-Ping Jiang, Monotonic and logarithmically convex properties of a function involving gamma functions, Journal of Inequalities and Applications 2009 (2009), Article ID 728612, 13 pages; Available online at http://dx.doi.org/10.1155/2009/728612.
  6. Feng Qi, József Sándor, Sever S. Dragomir and Anthony Sofo, Notes on the Schur-convexity of the extended mean values, Taiwanese Journal of Mathematics 9 (2005), no. 3, 411–420; Available online at https://doi.org/10.11650/twjm/1500407849.
    • Cited by-被引用情况
      1. Zhen-Hang Yang, Necessary and sufficient conditions for Schur geometrical convexity of the four-parameter homogeneous means, Abstract and Applied Analysis 2010 (2010), Article ID 830163, 16 pages; Available online at http://dx.doi.org/10.1155/2010/830163.
      2. Chu Yuming and Sun Tianchuan, The Schur harmonic convexity for a class of symmetric funct10ns, Acta Mathematica Scientia 30B (2010), no. 5, 1501–1506; Available online at http://dx.doi.org/10.1016/S0252-9602(10)60142-7.
      3. 褚玉明，夏卫锋，赵铁洪，一类对称函数的Schur凸性，中国科学A辑，2009年第39卷第11期，1267–1277.
      4. 褚玉明，夏卫锋，Gini平均值公开问题的解，中国科学A辑，2009年第39卷第8期，996–1002.
      5. Yuming Chu and Yupei Lü, The Schur harmonic convexity of the Hamy symmetric function and its applications, Journal of Inequalities and Applications 2009 (2009), Article ID 838529, 10 pages; Available online at http://dx.doi.org/10.1155/2009/838529.
      6. Wei-Feng Xia, Yu-Ming Chu, and Gen-Di Wang, Necessary and sufficient conditions for the Schur harmonic convexity or concavity of the extended mean values, Revista de la Unión Matemática Argentina 51 (2010), no. 2, 121–132.
      7. Zhen-Hang Yang, Necessary and sufficient condition for Schur convexity of the two-parameter symmetric homogeneous means, Applied Mathematical Sciences 5 (2011), no. 64, 3183–3190.
      8. Yu-Ming Chu and Wei-Feng Xia, Necessary and sufficient conditions for the Schur harmonic convexity of the generalized Muirhead mean, Proceedings of A. Razmadze Mathematical Institute 152 (2010), no. 1, 19–27.
      9. Zhen-Hang Yang, Schur harmonic convexity of Gini means, International Mathematical Forum 6 (2011), no. 16, 747–762.
      10. Junxia Meng, Yuming Chu, and Xiaomin Tang, The Schur-harmonic-convexity of dual form of the Hamy symmetric function, Matematicki Vesnik 62 (2010), no. 1, 37–46.
      11. Vera Culjak, Iva Franjić, Roqia Ghulam, and Josip Pečarić, Schur-convexity of averages of convex functions, Journal of Inequalities and Applications 2011 (2011), Article ID 581918, 25 pages; Available online at http://dx.doi.org/10.1155/2011/581918.
      12. Xia Weifeng and Chu Yuming Chu, The Schur convexity of Gini mean values in the sense of harmonic mean, Acta Mathematica Scientia 31B (2011), no. 3, 1103–1112; Available online at http://dx.doi.org/10.1016/S0252-9602(11)60301-9.
      13. Wei-Feng Xia and Yu-Ming Chu, On Schur convexity of some symmetric functions, Journal of Inequalities and Applications 2010 (2010), Article ID 543250, 12 pages; Available online at http://dx.doi.org/10.1155/2010/543250.
      14. Huan-Nan Shi and Shan-He Wu, Refinement of an inequality for the generalized logarithmic mean, RGMIA Research Report Collection 10 (2007), no. 1, Article 13; Available online at http://rgmia.org/v10n1.php.
      15. Huan-Nan Shi, Yong-Ming Jiang and Wei-Dong Jiang, Schur-convexity and Schur-geometrically concavity of Gini means, Computers and Mathematics with Applications 57 (2009), no. 2, 266–274.
      16. Chao-Ping Chen, Stolarsky and Gini means, RGMIA Research Report Collection 11 (2008), no. 4, Article 11; Available online at http://rgmia.org/v11n4.php.
      17. Yu-Ming Chu and Xiao-Ming Zhang, Necessary and sufficient conditions such that extended mean values are Schur-convex or Schur-concave, Journal of Mathematics of Kyoto University 48 (2008), no. 1, 229–238.
      18. 张小明，褚玉明，解析不等式新论，哈尔滨工业大学出版社，哈尔滨，2009.
      19. József Sándor, The Schur-convexity of Stolarsky and Gini means, Banach Journal of Mathematical Analysis 1 (2007), no. 2, 212–215.
  7. Feng Qi, Zong-Li Wei and Qiao Yang, Generalizations and refinements of Hermite-Hadamard’s inequality, Rocky Mountain Journal of Mathematics 35 (2005), no. 1, 235–251; Available online at http://dx.doi.org/10.1216/rmjm/1181069779.
    • Cited by-被引用情况
      1. Dah-Yan Hwang and Gou-Sheng Yang, On sharp perturbed trapezoidal inequalities for the harmonic sequence of polynomials, Tamsui Oxford Journal of Mathematical Sciences 23 (2007), no. 2, 235–242.
  8. Chao-Ping Chen and Feng Qi, Best upper and lower bounds in Wallis’ inequality, Journal of the Indonesian Mathematical Society (MIHMI) 11 (2005), no. 2, 137–141.
    • Cited by-被引用情况
      1. Stamatis Koumandos, Remarks on a paper by Chao-Ping Chen and Feng Qi, Proceedings of the American Mathematical Society 134 (2006), 1365–1367.
  9. Chao-Ping Chen and Feng Qi, Completely monotonic function associated with the gamma functions and proof of Wallis’ inequality, Tamkang Journal of Mathematics 36 (2005), no. 4, 303–307; Available online at http://dx.doi.org/10.5556/j.tkjm.36.2005.101.
    • Cited by-被引用情况
      1. Yuzhe Jin, Young-Han Kim, and Bhaskar D. Rao, Support recovery of sparse signals, Available online at http://arxiv.org/abs/1003.0888.
      2. Stamatis Koumandos, Remarks on a paper by Chao-Ping Chen and Feng Qi, Proceedings of the American Mathematical Society 134 (2006), 1365–1367.
  10. Chao-Ping Chen and Feng Qi, Extension of an inequality of H. Alzer for negative powers, Tamkang Journal of Mathematics 36 (2005), no. 1, 69–72; Available online at http://dx.doi.org/10.5556/j.tkjm.36.2005.137.
    • Cited by-被引用情况
      1. László Losonczi, Ratio of Stolarsky means: monotonicity and comparison, Publicationes Mathematicae Debrecen 75 (2009), no. 1-2, 221–238.
      2. S. Abramovich, J. Barić, M. Matić and J. Pečarić, On van de Lune-Alzer’s inequality, Journal of Mathematical Inequalities 1 (2007), no. 4, 563–587.
      3. Grahame Bennett, Meaningful inequalities, Journal of Mathematical Inequalities 1 (2007), no. 4, 449–471.
      4. József Sándor, On an inequality of Alzer for negative powers, RGMIA Research Report Collection 9 (2006), no. 4, Article 4; Available online at http://rgmia.org/v9n4.php.
  11. Chao-Ping Chen and Feng Qi, Generalization of an inequality of Alzer for negative powers, Tamkang Journal of Mathematics 36 (2005), no. 3, 219–222; Available online at http://dx.doi.org/10.5556/j.tkjm.36.2005.113.
    • Cited by-被引用情况
      1. S. Abramovich, J. Barić, M. Matić and J. Pečarić, On van de Lune-Alzer’s inequality, Journal of Mathematical Inequalities 1 (2007), no. 4, 563–587.
      2. Grahame Bennett, Meaningful inequalities, Journal of Mathematical Inequalities 1 (2007), no. 4, 449–471.
  12. Chao-Ping Chen and Feng Qi, Logarithmically complete monotonicity properties for the gamma functions, Australian Journal of Mathematical Analysis and Applications 2 (2005), no. 2, Article 8; Available online at http://ajmaa.org/cgi-bin/paper.pl?string=v2n2/V2I2P8.tex.
    • Cited by-被引用情况
      1. K. Nonlaopon and R. Kotnara, Some classes of logarithmically completely monotonic functions related to the gamma function, International Journal of Pure and Applied Mathematics 63 (2010), no. 4, 471–478.
      2. Tie-Hong Zhao, Yu-Ming Chu, and Hua Wang, Logarithmically complete monotonicity properties relating to the gamma function, Abstract and Applied Analysis 2011 (2011), Article ID 896483, 13 pages; Available online at http://dx.doi.org/10.1155/2011/896483.
      3. Tie-Hong Zhao and Yu-Ming Chu, A class of logarithmically completely monotonic functions associated with a gamma function, Journal of Inequalities and Applications 2010 (2010), Article ID 392431, 11 pages; Available online at http://dx.doi.org/10.1155/2010/392431.
      4. Senlin Guo, Some function classes connected to the class of completely monotonic functions, RGMIA Research Report Collection 9 (2006), no. 2, Article 8, 255–259; Available online at http://rgmia.org/v9n2.php.
  13. Chao-Ping Chen and Feng Qi, Logarithmically completely monotonic ratios of mean values and an application, Global Journal of Mathematics and Mathematical Sciences 1 (2005), no. 1, 71–76.
    • Cited by-被引用情况
      1. K. Nonlaopon and R. Kotnara, Some classes of logarithmically completely monotonic functions related to the gamma function, International Journal of Pure and Applied Mathematics 63 (2010), no. 4, 471–478.
  14. Chao-Ping Chen and Feng Qi, Note on proof of monotonicity for generalized logarithmic mean, Octogon Mathematical Magazine 13 (2005), no. 1, 14–15.
  15. Chao-Ping Chen and Feng Qi, The best bounds in Wallis’ inequality, Proceedings of the American Mathematical Society 133 (2005), no. 2, 397–401; Available online at http://dx.doi.org/10.1090/S0002-9939-04-07499-4.
    • Cited by-被引用情况
      1. Miao-Kun Wang, Song-Liang Qiu, Yu-Ming Chu, and Yue-Ping Jiang, Generalized Hersch-Pfluger distortion function and complete elliptic integrals, Journal of Mathematical Analysis and Applications 385 (2012), no. 1, 221–229; Available online at http://dx.doi.org/10.1016/j.jmaa.2011.06.039.
      2. Cristinel Mortici, Sharp inequalities and complete monotonicity for the Wallis ratio, Bulletin of the Belgian Mathematical Society–Simon Stevin 17 (2010), 929–936.
      3. Kfir Barhum, Approximating averages of geometrical and combinatorial quantities, M.Sc. Thesis, Advisor: Prof. Oded Goldreich, Department of Computer Science and Applied Mathematics Weizmann Institute of Science, February 2007.
      4. 张小明，褚玉明，解析不等式新论，哈尔滨工业大学出版社，哈尔滨，2009.
      5. Jian-She Sun and Chang-Ming Qu, Alternative proof of the best bounds of Wallis’ inequality, Communications in Mathematical Analysis 2 (2007), no. 1, 23–27.
      6. Branko J. Malešević, One method for proving inequalities by computer, Journal of Inequalities and Applications 2007 (2007), Article ID 78691, 8 pages.
      7. Branko J. Malešević, One method for proving inequalities by computer, Available online at http://arxiv.org/abs/math/0608789.
      8. 张小明，石焕南，二个Gautschi型不等式及其应用，不等式研究通讯 14 (2007), no. 2, 179–191.
      9. 赵岳清，吴庆栋，Wallis不等式的一个推广，浙江大学学报（理学版）33 (2006), no. 2, 372–375.
      10. Xiao-Ming Zhang, Tie-Quan Xu and Ling-Bo Situ, Geometric convexity of a function involving gamma function and applications to inequality theory, Journal of Inequalities in Pure and Applied Mathematics 8 (2007), no. 1, Article 17; Available online at http://www.emis.de/journals/JIPAM/article830.html.
      11. Yueqing Zhao and Qingbiao Wu, Wallis inequality with a parameter, Journal of Inequalities in Pure and Applied Mathematics 7 (2006), no. 2, Article 56; Available online at http://www.emis.de/journals/JIPAM/article673.html.
      12. Stamatis Koumandos, Remarks on a paper by Chao-Ping Chen and Feng Qi, Proceedings of the American Mathematical Society 134 (2006), 1365–1367.
    • Awarded by-获奖情况
      1. 河南省第9届自然科学论文二等奖。
  16. Chao-Ping Chen, Feng Qi and Sever S. Dragomir, Reverse of Martins’ inequality, Australian Journal of Mathematical Analysis and Applications 2 (2005), no. 1, Article 2; Available online at http://ajmaa.org/cgi-bin/paper.pl?string=v2n1/V2I1P2.tex.
    • Cited by-被引用情况
      1. László Losonczi, Ratio of Stolarsky means: monotonicity and comparison, Publicationes Mathematicae Debrecen 75 (2009), no. 1-2, 221–238.
      2. Grahame Bennett, Meaningful inequalities, Journal of Mathematical Inequalities 1 (2007), no. 4, 449–471.
  17. Sever S. Dragomir, Feng Qi, George Hanna and Pietro Cerone, New Taylor-like expansions for functions of two variables and estimates of their remainders, Journal of the Korean Society for Industrial and Applied Mathematics 9 (2005), no. 2, 1–16.
  18. Qiu-Ming Luo and Feng Qi, Generalizations of Euler numbers and Euler numbers of higher order, Chinese Quarterly Journal of Mathematics 20 (2005), no. 1, 54–58.
    • Cited by-被引用情况
      1. 杨梦龙，丁军猛，广义高阶Bernoulli和Euler多项式的关系，焦作大学学报 2006年第4期，68–69.
      2. 杨梦龙，李希臣，Apostol-Bernoulli多项式和Gauss超几何函数之间的关系，河南机电高等专科学校学报 14 (2006), no. 4, 109–110和128.
  19. Chao-Ping Chen, Wing-Sum Cheung and Feng Qi, Note on weighted Carleman-type inequality, International Journal of Mathematics and Mathematical Sciences 2005 (2005), no. 3, 475–481; Available online at http://dx.doi.org/10.1155/IJMMS.2005.475.
    • Cited by-被引用情况
      1. Yu-Dong Wu, Zhi-Hua Zhang and Zhi-Gang Wang, The best constant for Carleman’s inequality of finite type, Acta Mathematica Academiae Paedagogicae Nyíregyháziensis 24 (2008), 235–241.
      2. Haiping Liu and Ling Zhu, New strengthened Carleman’s inequality and Hardy’s inequality, Journal of Inequalities and Applications 2007 (2007), Article ID 84104; Available online at http://dx.doi.org/10.1155/2007/84104.
  20. 陈超平，祁锋，关于Alzer不等式的注记，数学的实践与认识 35 (2005), no. 9, 155–158.
    • Cited by-被引用情况
      1. 王明建，胡博，H. Alzer函数单调性的证明与性质，数学的实践与认识 36 (2006), no. 10, 243–246.
  21. 陈超平，祁锋，关于Carleman不等式的进一步加强，大学数学 21 (2005), no. 2, 88–90.
    • Cited by-被引用情况
      1. Gabriel Stan, Another extension of van der Corput’s inequality, Bulletin of the Transilvania University of Braşov Series III: Mathematics, Informatics, Physics 3 (2010), no. 52, 133–142.
      2. Yu-Dong Wu, Zhi-Hua Zhang and Zhi-Gang Wang, The best constant for Carleman’s inequality of finite type, Acta Mathematica Academiae Paedagogicae Nyíregyháziensis 24 (2008), 235–241.
      3. Haiping Liu and Ling Zhu, New strengthened Carleman’s inequality and Hardy’s inequality, Journal of Inequalities and Applications 2007 (2007), Article ID 84104; Available online at http://dx.doi.org/10.1155/2007/84104.
  22. 陈超平，崔润卿，祁锋，关于Euler常数的一个不等式，数学的实践与认识 35 (2005), no. 8, 239–241.
  23. 雒秋明，马韵新，祁锋，高阶Bernoulli多项式和高阶Euler多项式的关系，数学杂志 25 (2005), no. 6, 631–636.
    • Cited by-被引用情况
      1. 杨梦龙，李希臣，Apostol-Bernoulli多项式和Gauss超几何函数之间的关系，河南机电高等专科学校学报 14 (2006), no. 4, 109–110和128.

Ten preprints announced in 2005

2005年以预印本形式发表10篇论文

  1. Feng Qi, Certain logarithmically $N$-alternating monotonic functions involving gamma and $q$-gamma functions, RGMIA Research Report Collection 8 (2005), no. 3, Article 5, 413–422; Available online at http://rgmia.org/v8n3.php.
    • Cited by-被引用情况
      1. Gabriel Stan, Another extension of van der Corput’s inequality, Bulletin of the Transilvania University of Braşov Series III: Mathematics, Informatics, Physics 3 (2010), no. 52, 133–142.
  2. Feng Qi, Bai-Ni Guo and Chao-Ping Chen, The best bounds in Gautschi-Kershaw inequalities, RGMIA Research Report Collection 8 (2005), no. 2, Article 17, 311–320; Available online at http://rgmia.org/v8n2.php.
    • Cited by-被引用情况
      1. 张小明，褚玉明，解析不等式新论，哈尔滨工业大学出版社，哈尔滨，2009.
  3. Feng Qi and Wei Li, Two logarithmically completely monotonic functions connected with gamma function, RGMIA Research Report Collection 8 (2005), no. 3, Article 13, 497–493; Available online at http://rgmia.org/v8n3.php.
  4. Feng Qi, Da-Wei Niu and Bai-Ni Guo, Monotonic properties of differences for remainders of psi function, RGMIA Research Report Collection 8 (2005), no. 4, Article 16, 683–690; Available online at http://rgmia.org/v8n4.php.
  5. Feng Qi and Meng-Long Yang, Comparisons of two integral inequalities with Hermite-Hadamard-Jensen’s integral inequality, RGMIA Research Report Collection 8 (2005), no. 3, Article 18, 535–540; Available online at http://rgmia.org/v8n3.php.
  6. Chao-Ping Chen and Feng Qi, Completely monotonic functions related to the gamma functions, RGMIA Research Report Collection 8 (2005), no. 2, Article 3, 195–200; Available online at http://rgmia.org/v8n2.php.
  7. Chao-Ping Chen and Feng Qi, Logarithmically completely monotonic ratios of mean values and an application, RGMIA Research Report Collection 8 (2005), no. 1, Article 18, 147–152; Available online at http://rgmia.org/v8n1.php.
  8. Chao-Ping Chen and Feng Qi, On integral version of Alzer’s inequality and Martins’ inequality, RGMIA Research Report Collection 8 (2005), no. 1, Article 13, 113–118; Available online at http://rgmia.org/v8n1.php.
    • Cited by-被引用情况
      1. S. Abramovich, J. Barić, M. Matić and J. Pečarić, On van de Lune-Alzer’s inequality, Journal of Mathematical Inequalities 1 (2007), no. 4, 563–587.
  9. Bai-Ni Guo and Feng Qi, Two classes of completely monotonic functions involving gamma and polygamma functions, RGMIA Research Report Collection 8 (2005), no. 3, Article 16, 511–519; Available online at http://rgmia.org/v8n3.php.
  10. Huan-Nan Shi, Shan-He Wu and Feng Qi, An alternative note on the Schur-convexity of the extended mean values, 不等式研究通讯 12 (2005), no. 3, 251–257.

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