We present here some symmetric fractional Rogers-Hölder’s inequalities using Riemann–Liouville integral on time scales. We consider and impose different conditions on three non-zero real numbers p, q and r when $ \frac{1}{p}+\frac{1}{q}+\frac{1}{r}=0 $
We introduce more general concepts of Riemann–Liouville fractional integral and derivative on time s...
Here we develop the Delta Fractional Calculus on Time Scales. Then we produce related integral inequ...
AbstractWe introduce the concept of fractional derivative of Riemann–Liouville on time scales. Funda...
© 2012 Dr. Paul Anthony WilliamsFractional calculus, the study of integration and differentiation of...
We introduce new properties of Riemann-Liouville fractional integral and derivative on time scales. ...
In this work, we present an extension of dynamic reverse Minkowski’s inequality by using the time sc...
Building on the work of Josip Pečarić in 2013 and 1982 and on the work of Srivastava in 2017. We pro...
We prove new Hardy–Copson-type (γ,a)-nabla fractional dynamic inequalities on time scales. Our resul...
Pedagogically organized, this monograph introduces fractional calculus and fractional dynamic equati...
Time scales have been the target of work of many mathematicians for more than a quarter century. So...
AbstractHere we develop the nabla fractional calculus on time scales. Then we produce related integr...
In this paper, we use the Delta Riemann-Liouville fractional integrals to establish some new integra...
In this paper, we present a generalization of Radon’s inequality on dynamic time scale calculu...
Here we develop the nabla fractional calculus on time scales. Then we produce related integral inequ...
We introduce the concept of fractional derivative of Riemann–Liouville on time scales. Fundamental p...
We introduce more general concepts of Riemann–Liouville fractional integral and derivative on time s...
Here we develop the Delta Fractional Calculus on Time Scales. Then we produce related integral inequ...
AbstractWe introduce the concept of fractional derivative of Riemann–Liouville on time scales. Funda...
© 2012 Dr. Paul Anthony WilliamsFractional calculus, the study of integration and differentiation of...
We introduce new properties of Riemann-Liouville fractional integral and derivative on time scales. ...
In this work, we present an extension of dynamic reverse Minkowski’s inequality by using the time sc...
Building on the work of Josip Pečarić in 2013 and 1982 and on the work of Srivastava in 2017. We pro...
We prove new Hardy–Copson-type (γ,a)-nabla fractional dynamic inequalities on time scales. Our resul...
Pedagogically organized, this monograph introduces fractional calculus and fractional dynamic equati...
Time scales have been the target of work of many mathematicians for more than a quarter century. So...
AbstractHere we develop the nabla fractional calculus on time scales. Then we produce related integr...
In this paper, we use the Delta Riemann-Liouville fractional integrals to establish some new integra...
In this paper, we present a generalization of Radon’s inequality on dynamic time scale calculu...
Here we develop the nabla fractional calculus on time scales. Then we produce related integral inequ...
We introduce the concept of fractional derivative of Riemann–Liouville on time scales. Fundamental p...
We introduce more general concepts of Riemann–Liouville fractional integral and derivative on time s...
Here we develop the Delta Fractional Calculus on Time Scales. Then we produce related integral inequ...
AbstractWe introduce the concept of fractional derivative of Riemann–Liouville on time scales. Funda...
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