New Diamond-α Steffensen-Type Inequalities for Convex Functions over General Time Scale Measure Spaces (CROSBI ID 312958)
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Smoljak Kalamir, Ksenija
engleski
New Diamond-α Steffensen-Type Inequalities for Convex Functions over General Time Scale Measure Spaces
In this paper, we extend some Steffensen-type inequalities to time scales by using the diamond- α-dynamic integral. Further, we prove some new Steffensen-type inequalities for convex functions utilizing positive σ-finite measures in time scale calculus. Moreover, as a special case, we obtain these inequalities for the delta and the nabla integral. By using the relation between calculus on time scales T and differential calculus on R, we obtain already-known Steffensen-type inequalities.
time scales ; diamond-α integral ; measure spaces ; Steffensen-type inequality ; convex function
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Matematika