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Sharp bounds for a special quasi-arithmetic mean in terms of arithmetic and geometric means with two parameters

Authors
  1. B-N Guo
  2. BA Bhayo
  3. BC Carlson
  4. C Mortici
  5. CC Maican
  6. E Neuman
  7. F Bowman
  8. G Toader
  9. G-D Wang
  10. G-D Wang
  11. GD Anderson
  12. GD Anderson
  13. GD Anderson
  14. GD Anderson
  15. H Alzer
  16. H Alzer
  17. H Alzer
  18. H Wang
  19. J-F Li
  20. M-K Wang
  21. M-K Wang
  22. M-K Wang
  23. M-K Wang
  24. M-K Wang
  25. M-K Wang
  26. M-K Wang
  27. M-K Wang
  28. M-K Wang
  29. MK Vamanamurthy
  30. PF Byrd
  31. RW Barnard
  32. RW Barnard
  33. S András
  34. S Ponnusamy
  35. S-L Qiu
  36. S-L Qiu
  37. SD Panteliou
  38. T-H Zhao
  39. T-H Zhao
  40. T-H Zhao
  41. T-H Zhao
  42. W-M Qian
  43. W-M Qian
  44. Wei-Mao Qian
  45. X-H Zhang
  46. X-H Zhang
  47. X-M Zhang
  48. Y Hua
  49. Y Hua
  50. Y-M Chu
  51. Y-M Chu
  52. Y-M Chu
  53. Y-M Chu
  54. Y-M Chu
  55. Y-M Chu
  56. Y-M Chu
  57. Y-M Chu
  58. Y-M Chu
  59. Y-M Chu
  60. Y-M Chu
  61. Y-M Chu
  62. Y-Q Song
  63. Y-Q Song
  64. Yu-Ming Chu
  65. Z-H Yang
  66. Z-H Yang
  67. Z-H Yang
  68. Z-H Yang
  69. Z-H Yang
  70. Z-H Yang
  71. Z-H Yang
  72. Z-H Yang
  73. Z-H Yang
  74. Z-H Yang
  75. Á Baricz
Publication date
Publisher
'Springer Science and Business Media LLC'
Doi

    Abstract

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      Last time updated on 05/06/2019

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