Abstract
AbstractHere we present Iyengar type integral inequalities. At the univariate level they involve \(\psi \)-Hilfer left and right fractional derivatives. At the multivariate level they involve Hilfer left and right fractional derivatives, and they deal with radial and non-radial functions on the ball and spherical shell. All estimates are with respect to norms \(\left\| \cdot \right\| _{p}\), \(1\le p\le \infty \). At the end we provide an application.
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