Here we introduce the generalized Prabhakar fractional calculus and we also combine it with the generalized Hilfer cal-culus. We prove that the generalized left and right side Prab-hakar fractional integrals preserve continuity and we find tight upper bounds for them. We present several left and right side generalized Prabhakar fractional inequalities of Hardy, Opial and Hilbert-Pachpatte types. We apply these in the setting of generalized Hilfer calculus
Using generalized Canavati fractional left and right vectorial Tay-lor formulae we prove correspondi...
Here we prove fractional representation formulae involving generalized fractional derivatives, Caput...
Here we present Iyengar type integral inequalities. At the univariate level they involve ψ -Hilfer l...
Here we introduce the generalized Prabhakar fractional calculus and we also combine it with the gene...
Here we introduce the generalized Prabhakar fractional calculus and we also combine it with the gene...
We present a series of left and right side Hardy type fractional inequalities under convexity in the...
We present a detailed great variety of Hardy type fractional inequalities under convexity and Lp nor...
We present a variety of univariate and multivariate left and right side Hardy type fractional inequa...
We present a detailed great variety of Hardy type fractional inequalities under convexity and Lp nor...
After motivation we give a complete background on needed ψ -Hilfer fractional Calculus. Then we prod...
Here we present forward and reverse left and right Lp fractional integral inequalities of Hardy type...
Here we present Hilfer-Polya, ψ -Hilfer Ostrowski and ψ -Hilfer-Hilbert-Pachpatte types fractional i...
We introduce here the mixed generalized multivariate Prabhakar type left and right fractional integr...
Here we present forward and reverse left and right Lp fractional integral inequalities of Hardy type...
Here we present a detailed collection of Hilfer fractional left and right side Opial type inequaliti...
Using generalized Canavati fractional left and right vectorial Tay-lor formulae we prove correspondi...
Here we prove fractional representation formulae involving generalized fractional derivatives, Caput...
Here we present Iyengar type integral inequalities. At the univariate level they involve ψ -Hilfer l...
Here we introduce the generalized Prabhakar fractional calculus and we also combine it with the gene...
Here we introduce the generalized Prabhakar fractional calculus and we also combine it with the gene...
We present a series of left and right side Hardy type fractional inequalities under convexity in the...
We present a detailed great variety of Hardy type fractional inequalities under convexity and Lp nor...
We present a variety of univariate and multivariate left and right side Hardy type fractional inequa...
We present a detailed great variety of Hardy type fractional inequalities under convexity and Lp nor...
After motivation we give a complete background on needed ψ -Hilfer fractional Calculus. Then we prod...
Here we present forward and reverse left and right Lp fractional integral inequalities of Hardy type...
Here we present Hilfer-Polya, ψ -Hilfer Ostrowski and ψ -Hilfer-Hilbert-Pachpatte types fractional i...
We introduce here the mixed generalized multivariate Prabhakar type left and right fractional integr...
Here we present forward and reverse left and right Lp fractional integral inequalities of Hardy type...
Here we present a detailed collection of Hilfer fractional left and right side Opial type inequaliti...
Using generalized Canavati fractional left and right vectorial Tay-lor formulae we prove correspondi...
Here we prove fractional representation formulae involving generalized fractional derivatives, Caput...
Here we present Iyengar type integral inequalities. At the univariate level they involve ψ -Hilfer l...