An inequality that subsumes the inequalities of Radon, Bohr, and Shannon
Author:
Publisher
Springer Science and Business Media LLC
Subject
Management Science and Operations Research,General Decision Sciences
Link
http://link.springer.com/content/pdf/10.1007/s10479-011-1054-5.pdf
Reference9 articles.
1. Abramovich, S., Barić, J., & Pečarić, J. (2009). A new proof of an inequality of Bohr for Hilbert space operators. Linear Algebra and Its Applications, 430, 1432–1435.
2. Archbold, J. W. (1958). Algebra. London: Pitman.
3. Ben-Tal, A., Ben-Israel, A., & Teboulle, M. (1991). Certainty equivalents and information measures: duality and extremal principles. Journal of Applied Mathematics and Stochastic Analysis, 157, 211–236. doi: 10.1016/0022-247X(91)90145-P .
4. Bohr, H. (1924). Zur Theorie der fastperiodischen Funktionen, I. Acta Mathematica, 45, 29–127.
5. Cheung, W.-S., & Pečarić, J. (2006). Bohr’s inequalities for Hilbert space operators. Journal of Applied Mathematics and Stochastic Analysis, 323, 403–412.
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