Fractional integral inequalities for generalized- $$\mathbf{m }$$ m - $$((h_{1}^{p},h_{2}^{q});(\eta _{1},\eta _{2}))$$ ( ( h 1 p , h 2 q ) ; ( η 1 , η 2 ) ) -convex mappings via an extended generalized Mittag–Leffler function

Fractional integral inequalities for generalized- $$\mathbf{m }$$ m - $$((h_{1}^{p},h_{2}^{q});(\eta _{1},\eta _{2}))$$ ( ( h 1 p , h 2 q ) ; ( η 1 , η 2 ) ) -convex mappings via an extended generalized Mittag–Leffler function

Abstract The authors discover a new identity concerning differentiable mappings defined on $$\mathbf{m }$$ m -invex set via general fractional integrals. Using the obtained identity as an auxiliary result, some fractional integral inequalities for generalized- $$\mathbf{m }$$ m - $$((h_{1}^{p},h_{2}...

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Bibliographic Details
Main Authors: George Anastassiou, Artion Kashuri, Rozana Liko
Format: Article
Language:English
Published: SpringerOpen 2019-12-01
Series:Arabian Journal of Mathematics
Subjects:
26A51
26A33
26D07
26D10
26D15
33E12
Online Access:https://doi.org/10.1007/s40065-019-00275-9

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