Here we develop the nabla fractional calculus on time scales. Then we produce related integral inequalities of types: Poincaré, Sobolev, Opial, Ostrowski and Hilbert-Pachpatte. Finally we give inequality applications on the time scales R, Z. © 2010 Elsevier Ltd. All rights reserved
We introduce a discrete-time fractional calculus of variations on the time scales $\mathbb{Z}$ and $...
In this note we show how one can obtain results from the nabla calculus from results on the delta ca...
In this paper, we use the Delta Riemann-Liouville fractional integrals to establish some new integra...
AbstractHere we develop the nabla fractional calculus on time scales. Then we produce related integr...
Here we develop the Delta Fractional Calculus on Time Scales. Then we produce related integral inequ...
In this paper, we introduce the nabla fractional derivative and fractional integral on time scales i...
In the first half of this work, we study boundary value problems with the Caputo nabla difference in...
© 2012 Dr. Paul Anthony WilliamsFractional calculus, the study of integration and differentiation of...
In this paper, we introduce the nabla fractional derivative and fractional integral on time scales i...
AbstractIn this work, we establish Hölder’s inequality, Minkowski’s inequality and Jensen’s inequali...
We prove new Hardy–Copson-type (γ,a)-nabla fractional dynamic inequalities on time scales. Our resul...
Time scales have been the target of work of many mathematicians for more than a quarter century. So...
In this article, we establish several new generalized Hardy-type inequalities involving several func...
Here we present the necessary background on nabla time scales approach. Then we give general related...
Here we define a Caputo like discrete nabla fractional difference and we produce discrete nabla frac...
We introduce a discrete-time fractional calculus of variations on the time scales $\mathbb{Z}$ and $...
In this note we show how one can obtain results from the nabla calculus from results on the delta ca...
In this paper, we use the Delta Riemann-Liouville fractional integrals to establish some new integra...
AbstractHere we develop the nabla fractional calculus on time scales. Then we produce related integr...
Here we develop the Delta Fractional Calculus on Time Scales. Then we produce related integral inequ...
In this paper, we introduce the nabla fractional derivative and fractional integral on time scales i...
In the first half of this work, we study boundary value problems with the Caputo nabla difference in...
© 2012 Dr. Paul Anthony WilliamsFractional calculus, the study of integration and differentiation of...
In this paper, we introduce the nabla fractional derivative and fractional integral on time scales i...
AbstractIn this work, we establish Hölder’s inequality, Minkowski’s inequality and Jensen’s inequali...
We prove new Hardy–Copson-type (γ,a)-nabla fractional dynamic inequalities on time scales. Our resul...
Time scales have been the target of work of many mathematicians for more than a quarter century. So...
In this article, we establish several new generalized Hardy-type inequalities involving several func...
Here we present the necessary background on nabla time scales approach. Then we give general related...
Here we define a Caputo like discrete nabla fractional difference and we produce discrete nabla frac...
We introduce a discrete-time fractional calculus of variations on the time scales $\mathbb{Z}$ and $...
In this note we show how one can obtain results from the nabla calculus from results on the delta ca...
In this paper, we use the Delta Riemann-Liouville fractional integrals to establish some new integra...
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