Mathematical modeling of time dependent systems are always interesting for applied mathematicians. First continuous and then discrete mathematical modeling are built during the mathematical development from ancient to the modern times. By the discovery of the time scales, the problem of irregular controlling of time dependent systems is solved in 1990's. In this paper, we explain the derivative of functions on time scales and the solutions of some basic calculus problems by using Mathematica. © Springer-Verlag Berlin Heidelberg 2003
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We introduce a discrete-time fractional calculus of variations on the time scales $\mathbb{Z}$ and $...
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AbstractWe propose two new definitions of the exponential function on time scales. The first definit...
The discrete, the quantum, and the continuous calculus of variations, have been recently unified and...
ABSTRACT. In this paper a differential calculus for multivariable functions on time scales is presen...
International Conference on Computational Science and Its Applications - ICCSA 2005; 9 May 2005 thro...
This book offers the reader an overview of recent developments of multivariable dynamic calculus on ...
This book offers the reader an overview of recent developments of multivariable dynamic calculus on ...
The study of dynamic systems on time scales not only unifies continuous and discrete processes, but ...
We introduce a general notion of fractional (noninteger) derivative for functions defined on arbitra...
This paper presents a collection of useful formulas of dynamic derivatives on time scales, systemati...
A time scale is an arbitrary nonempty closed subset of the real numbers. The field of time scales ca...
We introduce the definition of conformable derivative on time scales and develop its calculus. Funda...
We introduce a discrete-time fractional calculus of variations on the time scales $\mathbb{Z}$ and $...
In this paper an introduction to integration theory for multivariable functions on time scales is gi...
Abstract. We define the notion of a convex function on time scales. Some results connecting this not...
The study of dynamic equations on time scales, which goes back to its founder Stefan Hilger (1988), ...
AbstractWe propose two new definitions of the exponential function on time scales. The first definit...
The discrete, the quantum, and the continuous calculus of variations, have been recently unified and...
ABSTRACT. In this paper a differential calculus for multivariable functions on time scales is presen...