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Titlebook: Generalized Fractional Calculus; New Advancements and George A. Anastassiou Book 2021 The Editor(s) (if applicable) and The Author(s), unde

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Vectorial Generalized ,-Fractional Direct and Iterated Quantitative Approximation by Linear Operato generalized .-direct and iterated fractional derivatives, built in vector moduli of continuity. We treat wide and general classes of Banach space valued functions. We give applications to vectorial Bernstein operators. See also[.].
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Trigonometric Commutative Caputo Fractional Korovkin Approximation for Stochastic Processes,are given by the trigonometric fractional stochastic inequalities involving the first modulus of continuity of the expectation of the .th right and left fractional derivatives of the engaged stochastic process, ., ..
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Shadi Tabibian,Rodney M. Camirevolving the stochastic modulus of continuity of the .th fractional derivatives of the engaged stochastic process, ., .. The impressive fact is that the basic real Korovkin test functions assumptions are enough for the conclusions of our fractional stochastic Korovkin theory. We give applications to stochastic Bernstein operators. See also[.].
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Principles of Stochastic Caputo Fractional Calculus with Fractional Approximation of Stochastic Provolving the stochastic modulus of continuity of the .th fractional derivatives of the engaged stochastic process, ., .. The impressive fact is that the basic real Korovkin test functions assumptions are enough for the conclusions of our fractional stochastic Korovkin theory. We give applications to stochastic Bernstein operators. See also[.].
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2198-4182 puto, Canavati, and Conformable types to a great variety of .This book applies generalized fractional differentiation techniques of Caputo, Canavati and Conformable types to a great variety of integral inequalities e.g. of Ostrowski and Opial types, etc. Some of these are extended to Banach space va
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https://doi.org/10.1057/9780230287303, based on its values over a finite set of points including at the endpoints of its interval of definition. Our method relies on the right and left generalized fractional Taylor’s formulae. The iterated generalized fractional derivatives case is also studied. We give applications at the end. See also[.].
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