Hostname: page-component-586b7cd67f-dlnhk Total loading time: 0 Render date: 2024-11-28T08:17:01.569Z Has data issue: false hasContentIssue false

107.30 Remark on Cauchy–Schwarz inequality

Published online by Cambridge University Press:  11 October 2023

Reza Farhadian*
Affiliation:
Department of Statistics, Razi University, Kermanshah, Iran. e-mail: [email protected]
Rights & Permissions [Opens in a new window]

Abstract

Image of the first page of this content. For PDF version, please use the ‘Save PDF’ preceeding this image.'
Type
Notes
Copyright
© The Authors, 2023 Published by Cambridge University Press on behalf of The Mathematical Association

References

Hardy, G. H., Littlewood, J. E., Pólya, G., Inequalities, Cambridge University Press, 1934. Google Scholar
Chee-Eng Ng, D., Another proof of the Cauchy–Schwarz inequality – with complex algebra, Math. Gaz. 93 (March 2009) pp. 104105.CrossRefGoogle Scholar
Levi, M., A Water-Based Proof of the Cauchy–Schwarz Inequality, Amer. Math. Monthly 127 (2020) p. 572.CrossRefGoogle Scholar
Lord, N. J., Cauchy–Schwarz via collisions, Math. Gaz. 99 (November 2015) pp. 541542.CrossRefGoogle Scholar
Tokieda, T., A Viscosity Proof of the Cauchy–Schwarz Inequality, Amer. Math. Monthly 122 (2015) p. 781.CrossRefGoogle Scholar
Needham, T., A Visual Explanation of Jensen’s Inequality, Amer. Math. Monthly 100 (1993) pp. 768771.CrossRefGoogle Scholar