The logarithmic mean is a mean

Mond, B.; Pearce, C. E. M.; Pečarić, J.

Mathematical Communications, Vol. 2 No. 1, 1997.

Original scientific paper

The logarithmic mean is a mean

B. Mond
C. E. M. Pearce
J. Pečarić

Full text: english pdf 121 Kb

page 35-39

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cite

APA 6th Edition

Mond, B., Pearce, C.E.M. & Pečarić, J. (1997). The logarithmic mean is a mean. Mathematical Communications, 2 (1), 35-39. Retrieved from https://hrcak.srce.hr/1814

MLA 8th Edition

Mond, B., et al. "The logarithmic mean is a mean." Mathematical Communications, vol. 2, no. 1, 1997, pp. 35-39. https://hrcak.srce.hr/1814. Accessed 1 May 2024.

Chicago 17th Edition

Mond, B., C. E. M. Pearce and J. Pečarić. "The logarithmic mean is a mean." Mathematical Communications 2, no. 1 (1997): 35-39. https://hrcak.srce.hr/1814

Harvard

Mond, B., Pearce, C.E.M., and Pečarić, J. (1997). 'The logarithmic mean is a mean', Mathematical Communications, 2(1), pp. 35-39. Available at: https://hrcak.srce.hr/1814 (Accessed 01 May 2024)

Vancouver

Mond B, Pearce CEM, Pečarić J. The logarithmic mean is a mean. Mathematical Communications [Internet]. 1997 [cited 2024 May 01];2(1):35-39. Available from: https://hrcak.srce.hr/1814

IEEE

B. Mond, C.E.M. Pearce and J. Pečarić, "The logarithmic mean is a mean", Mathematical Communications, vol.2, no. 1, pp. 35-39, 1997. [Online]. Available: https://hrcak.srce.hr/1814. [Accessed: 01 May 2024]

Abstract

The fact that the logarithmic mean of two positive numbers is a mean, that is, that it lies between those two numbers, is shown to have a number of consequences.

Keywords

logarithmic mean; potential means; operator entropy

Hrčak ID:

1814

URI

https://hrcak.srce.hr/1814

Publication date:

20.6.1997.

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Mathematical Communications, Vol. 2 No. 1, 1997.

Abstract

Keywords

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