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On Levinson's inequality involving averages of 3- convex functions (CROSBI ID 287931)

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Vukelić, Ana On Levinson's inequality involving averages of 3- convex functions // Applicable Analysis and Discrete Mathematics, 14 (2020), 3; 670-684. doi: 10.2298/aadm190221045v

Podaci o odgovornosti

Vukelić, Ana

engleski

On Levinson's inequality involving averages of 3- convex functions

By using the Levinson inequality we give the extension for 3-convex functions of Wulbert’s result from Favard’s Inequality on Average Values of Convex Functions, Math. Comput. Model. 37 (2003), 1383–1391. Also, we obtain inequalities with divided differences, and as a consequence, the convexity of higher order for function defined by divided difference is proved. Further, we construct a new family of exponentially convex functions and Cauchy-type means by looking at linear functionals associated with these new inequalities.

Levinson’s inequality ; divided difference ; n-convex function ; (n, m)-convex function ; mean

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Podaci o izdanju

14 (3)

2020.

670-684

objavljeno

1452-8630

10.2298/aadm190221045v

Povezanost rada

Matematika

Poveznice
Indeksiranost