Cite

[1] K. M. R. Audenaert, In-betweenness, a geometrical monotonicity property for operator means, Linear Algebra Appl, 16th ILAS Conference Proceedings, 438/4 (2013), 1769–1778.10.1016/j.laa.2011.02.051 Search in Google Scholar

[2] J. M. Borwein and P. B. Borwein, Pi and the AGM, A study in Analytic Number Theory and Computational Complexity, John Wiley and Sons Inc., New York, 1987. Search in Google Scholar

[3] J. M. Borwein and P. B. Borwein, The way of all means, Amer. Math. Monthly, 94/6 (1987), 519–522.10.1080/00029890.1987.12000676 Search in Google Scholar

[4] P. S. Bullen, Handbook of Means and their Inequalities, Mathematics and its Applications, Springer, Second edition, 1987. Search in Google Scholar

[5] A. L. Cauchy, Cours d’Analyse de l’Ecole Royale Polytechnique, 1ere Partie: Analyse Algébrique. Imprimerie Royale, Paris, 1821. Search in Google Scholar

[6] T. H. Dinh, B. K. T. Vo, T. Y. Tam, In-sphere property and reverse inequalities for matrix means, Electron. J. Linear Algebra, 35/1 (2019), 35–41.10.13001/1081-3810.3728 Search in Google Scholar

[7] B. Farhi, Algebraic and topological structures on the set of means functions and generalization of the AGM mean, Colloquium Mathematicum, 132 (2013), 139–149.10.4064/cm132-1-11 Search in Google Scholar

[8] W. Janous, A note on generalized Heronian means, Math. Inequal. Appl. 4/3 (2001), 369–375.10.7153/mia-04-35 Search in Google Scholar

[9] M. Raïssouli and M. Chergui, On some inequalities involving three or more means, Abstract and Applied Analysis, (2016), Art. ID 1249604, 8 pages.10.1155/2016/1249604 Search in Google Scholar

eISSN:
2066-7752
Idioma:
Inglés
Calendario de la edición:
2 veces al año
Temas de la revista:
Mathematics, General Mathematics