Article
Cauchy-Schwartz's inequality and its application in telecommunication systems
Authors
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Abstract
In this article, we first tried to prove Schwartz's inequality and then discuss its application in the field of telecommunication systems, especially in the filtering of discrete and continuous white noise signals. Schwartz's inequality is an extremely useful inequality that is used in various engineering optimization problems. For example, it is used in order to obtain the adapted filter as well as the maximum ratio combining technique that occurs in digital telecommunication systems.
Keywords
telecommunication systems, filtering, white noise, maximum ratio, discrete
Citation
Samandari, N., Rafi, R., Olfata, J. A., & Mohammad, N. (2023). Cauchy-schwartz's inequality and its application in telecommunication systems. Turkish Journal of Computer and Mathematics Education, 14(3), 568–574.
N. Samandari, R. Rafi, J. A. Olfata and N. Mohammad, “Cauchy-schwartz's inequality and its application in telecommunication systems,” Turkish Journal of Computer and Mathematics Education, vol. 14, no. 3, pp. 568–574, 2023.
Samandari N, Rafi R, Olfata JA, Mohammad N. Cauchy-schwartz's inequality and its application in telecommunication systems. Turkish Journal of Computer and Mathematics Education. 2023;14(3):568–574.
Samandari, N., Rafi, R., Olfata, J. A. and Mohammad, N. (2023), ‘Cauchy-schwartz's inequality and its application in telecommunication systems’, Turkish Journal of Computer and Mathematics Education, 14(3), pp. 568–574.
Samandari, Noormal, et al. “Cauchy-schwartz's Inequality and Its Application in Telecommunication Systems.” Turkish Journal of Computer and Mathematics Education, vol. 14, no. 3, 2023, pp. 568–574.
Samandari, Noormal, Rafiullah Rafi, Janat Akbar Olfata, and Nazar Mohammad. “Cauchy-schwartz's Inequality and Its Application in Telecommunication Systems.” Turkish Journal of Computer and Mathematics Education 14, no. 3 (2023): 568–574.
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Published by: Engineering Journals


