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Analytical and data-driven fractional-order malaria transmission model with vector and non-vector pathways. [PDF]
Ahman QO +4 more
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Scheduling cool jobs when processing heats them. [PDF]
Lambers R +3 more
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Existence, Stability, and Control of Glucose-Insulin Dynamics via Caputo-Fabrizio Fractal-Fractional Operators. [PDF]
Saber S, Alahmari AA.
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Inequalities in Fractional Integrals
International Journal of Open Problems in Computer Science and Mathematics, 2013In this paper, we use the Riemann-Liouville fractional integral to present recent results on fractional integral inequalities. By considering the extended Chebyshev functional in the case of synchronous functions, we establish two main results. The first one deals with some inequalities using one fractional parameter.
Djemaia Bensikaddour, Zoubir Dahmani
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On the Integral Inequalities for Riemann–Liouville and Conformable Fractional Integrals
2018An integral operator is sometimes called an integral transformation. In the fractional analysis, Riemann–Liouville integral operator (transformation) of fractional integral is defined as $$S_{\alpha }(x)= \frac{1}{\Gamma (x)} \int _{0}^{x} (x-t)^{\alpha -1}f(t)dt$$ where f(t) is any integrable function on [0, 1] and \(\alpha >0\), t is in domain
Emin Ozdemir M. +6 more
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A Bilinear Inequality for a Class of Operators of Fractional Integration
Siberian Mathematical Journal, 2022zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Oinarov, R. +2 more
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Norm inequalities with fractional integrals
St. Petersburg Mathematical JournalFractional spline wavelet systems are considered. Together with the Battle–Lemarié scaling and wavelet functions of natural orders, they are used to find conditions that ensure certain inequalities between the norms of images and pre-images of fractional integration operators in Besov spaces with Muckenhoupt weights on
Ushakova, E. P., Ushakova, K. E.
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Fractional Integral Inequalities with Convexity
2015Here we present general integral inequalities involving convex and increasing functions applied to products of functions.
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Inequalities via fractional integration
1975There are many useful inequalities involving trigonometric and algebraic polynomials. No universal method exists to find them, but the following general method is quite useful and has led to a number of new inequalities for trigonometric polynomials and suggested others: first, prove a specific inequality, and then use fractional integration to ...
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Some Inequalities for Fractional Integrals
1978In 1958 T.M. Flett, building on work of Hardy, Littlewood and others, gave an inequality relating an Lp-norm of a function with an Lq-norm of a fractional integral of it. Two generalizations of this inequality are given, with the fractional integral operator replaced by a more general integral operator.
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