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Variants of Chebyshev's inequality for two and for several n-tuples (CROSBI ID 725037)

Prilog sa skupa u zborniku | sažetak izlaganja sa skupa | međunarodna recenzija

Matković, Anita Variants of Chebyshev's inequality for two and for several n-tuples // Proceedings of TheIIER International Conference, Lisbon, Portugal / Prusty, Manas Ranjan (ur.). Bhubaneswar: Institute for Technology and Research (ITRESEARCH), 2022. str. 3-3

Podaci o odgovornosti

Matković, Anita

engleski

Variants of Chebyshev's inequality for two and for several n-tuples

Due to its wide applications in various fields of mathematics and other sciences, Chebyshev’s inequality is one of the most famous mathematical inequalities. Since its first proof in 1882 it has been studied extensively and numerous variants, generalizations, abstractions and applications appeared in literature. We present its variants of the Steffensen and Mercer type for two and for several n-tuples. We prove an identity for Chebyshev's functional of the Mercer type and use it to establish bounds for that functional and new refinements of the Chebyshev's inequality of the Mercer type. As an application we present some related double inequalities for sums.

Chebyshev’s inequality, n-tuples, Steffensen's conditions, Chebyshev's functional

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Podaci o prilogu

3-3.

2022.

objavljeno

Podaci o matičnoj publikaciji

Prusty, Manas Ranjan

Bhubaneswar: Institute for Technology and Research (ITRESEARCH)

978-93-90150-28-1

Podaci o skupu

1407 IIER International Conference on Applied Physics and Mathematics

predavanje

29.09.2022-30.09.2022

Lisabon, Portugal

Povezanost rada

Matematika