1. M. Alić, B. Mond, J. Pečarić, and V. Volenec. The arithmetic—geometric—harmonic-mean and related matrix inequalities. Linear Algebra and Its Applications 264:55–62 (1997) [Zbl 980.01234].
2. Gülhan Alpargu. The Kantorovich Inequality,With Some Extensions and With Some Statistical Applications. MSc thesis, Dept. of Mathematics and Statistics, McGill University, Montréal (1996). (Includes English translations of Chen [51], Lin [126] and Schweitzer [234].)
3. Gülhan Alpargu, S. W. Drury and George P. H. Styan. Some remarks on the Bloomfield—Watson—Knott Inequality and on some other inequalities related to the Kantorovich Inequality. In Proceedings of the Conference in Honor of Shayle R. Searle, August 9–10, 1996, Biometrics Unit, Cornell University, Ithaca, New York, pp. 125–143 (1998).
4. Gülhan Alpargu and George P. H. Styan. Some remarks and a bibliography on the Kantorovich inequality. In Multidimensional Statistical Analysis and Theory of Random Matrices: Proceedings of the Sixth Eugene Lukacs Symposium, Bowling Green, OH, USA, March 29–30, 1996 (Arjun K. Gupta and Vyacheslav L. Girko, eds.), VSP International Science Publishers, Utrecht & Zeist (The Netherlands), pp. 1–13 (1996) [MR 98h:15033, Zbl 879.60015].
5. Gülhan Alpargu and George P. H. Styan. Research papers in Chinese on the Kantorovich and related inequalities. Image: Bulletin of the International Linear Algebra Society 17:12–13 (1996).