Коши-Шварцова неједнакост (Serbian Wikipedia)
Analysis of information sources in references of the Wikipedia article "Коши-Шварцова неједнакост" in Serbian language version.
refsWebsite
Global rank
Serbian rank
3rd place
2nd place
6th place
5th place
32nd place
300th place
5th place
12th place
low place
low place
low place
low place
archive.org
- Hassani, Sadri (1999). Mathematical Physics: A Modern Introduction to Its Foundations. Springer. стр. 29. ISBN 0-387-98579-4. „Equality holds iff <c|c>=0 or |c>=0. From the definition of |c>, we conclude that |a> and |b> must be proportional.”
artofproblemsolving.com
- Callebaut's inequality. Entry in the AoPS Wiki.
books.google.com
- Hunter, John K.; Nachtergaele, Bruno (2001). Applied Analysis. World Scientific. ISBN 981-02-4191-7.
- Bachmann, George; Narici, Lawrence; Beckenstein, Edward (6. 12. 2012). Fourier and Wavelet Analysis. Springer Science & Business Media. стр. 14. ISBN 9781461205050.
- Aliprantis, Charalambos D.; Border, Kim C. (2. 5. 2007). Infinite Dimensional Analysis: A Hitchhiker's Guide. Springer Science & Business Media. ISBN 9783540326960.
- Bachman, George; Narici, Lawrence (26. 9. 2012). Functional Analysis. Courier Corporation. стр. 141. ISBN 9780486136554.
- Swartz, Charles (21. 2. 1994). Measure, Integration and Function Spaces. World Scientific. стр. 236. ISBN 9789814502511.
- Ricardo, Henry (21. 10. 2009). A Modern Introduction to Linear Algebra. CRC Press. стр. 18. ISBN 9781439894613.
- Banerjee, Sudipto; Roy, Anindya (6. 6. 2014). Linear Algebra and Matrix Analysis for Statistics. CRC Press. стр. 181. ISBN 9781482248241.
- Valenza, Robert J. (6. 12. 2012). Linear Algebra: An Introduction to Abstract Mathematics. Springer Science & Business Media. стр. 146. ISBN 9781461209010.
- Constantin, Adrian (21. 5. 2016). Fourier Analysis with Applications. Cambridge University Press. стр. 74. ISBN 9781107044104.
- Mukhopadhyay, Nitis (22. 3. 2000). Probability and Statistical Inference. CRC Press. стр. 150. ISBN 9780824703790.
- Keener, Robert W. (8. 9. 2010). Theoretical Statistics: Topics for a Core Course. Springer Science & Business Media. стр. 71. ISBN 9780387938394.
- Faria, Edson de; Melo, Welington de (12. 8. 2010). Mathematical Aspects of Quantum Field Theory. Cambridge University Press. стр. 273. ISBN 9781139489805.
- Lin, Huaxin (1. 1. 2001). An Introduction to the Classification of Amenable C*-algebras. World Scientific. стр. 27. ISBN 9789812799883.
- Arveson, W. (6. 12. 2012). An Invitation to C*-Algebras. Springer Science & Business Media. стр. 28. ISBN 9781461263715.
- Størmer, Erling (13. 12. 2012). Positive Linear Maps of Operator Algebras. Springer Monographs in Mathematics. Springer Science & Business Media. ISBN 9783642343698.
- Paulsen, Vern (2002). Completely Bounded Maps and Operator Algebras. Cambridge Studies in Advanced Mathematics. 78. Cambridge University Press. стр. 40. ISBN 9780521816694.
doi.org
- Kadison, Richard V. (1. 1. 1952). „A Generalized Schwarz Inequality and Algebraic Invariants for Operator Algebras”. Annals of Mathematics. 56 (3): 494—503. JSTOR 1969657. doi:10.2307/1969657.
- Callebaut, D.K. (1965). „Generalization of the Cauchy–Schwarz inequality”. J. Math. Anal. Appl. 12 (3): 491—494. doi:10.1016/0022-247X(65)90016-8
.
ghostarchive.org
- Wu, Hui-Hua; Wu, Shanhe (април 2009). „Various proofs of the Cauchy-Schwarz inequality” (PDF). Octogon Mathematical Magazine. 17 (1): 221—229. ISBN 978-973-88255-5-0. ISSN 1222-5657. Архивирано из оригинала (PDF) 09. 10. 2022. г. Приступљено 18. 5. 2016.
jstor.org
- Kadison, Richard V. (1. 1. 1952). „A Generalized Schwarz Inequality and Algebraic Invariants for Operator Algebras”. Annals of Mathematics. 56 (3): 494—503. JSTOR 1969657. doi:10.2307/1969657.
uni-miskolc.hu
- Wu, Hui-Hua; Wu, Shanhe (април 2009). „Various proofs of the Cauchy-Schwarz inequality” (PDF). Octogon Mathematical Magazine. 17 (1): 221—229. ISBN 978-973-88255-5-0. ISSN 1222-5657. Архивирано из оригинала (PDF) 09. 10. 2022. г. Приступљено 18. 5. 2016.
upenn.edu
www-stat.wharton.upenn.edu
- Steele, J. Michael (2004). The Cauchy–Schwarz Master Class: an Introduction to the Art of Mathematical Inequalities. The Mathematical Association of America. стр. 1. ISBN 978-0521546775. „...there is no doubt that this is one of the most widely used and most important inequalities in all of mathematics.”
worldcat.org
- Wu, Hui-Hua; Wu, Shanhe (април 2009). „Various proofs of the Cauchy-Schwarz inequality” (PDF). Octogon Mathematical Magazine. 17 (1): 221—229. ISBN 978-973-88255-5-0. ISSN 1222-5657. Архивирано из оригинала (PDF) 09. 10. 2022. г. Приступљено 18. 5. 2016.