Mathematica Applications on Time Scales
Mathematica Applications on Time Scales
Stefan Hilger introduced the calculus on time scales in order to unify continuous and discrete analysis in 1988. The study of dynamic equations is an active area of research since time scales unifies both discrete and continuous processes, besides many others. In this paper we give many examples on derivative and integration on time scales calculus with Mathematica. We conclude with solving the first order linear dynamic equation NΔ(t) = N(t), and show that the solution is a generalized exponential function with Mathematica.
Generalized exponential functions, Mathematical models, Dynamic equations, Discrete time control systems, Computer systems, Time scales, Linear dynamic equations
Generalized exponential functions, Mathematical models, Dynamic equations, Discrete time control systems, Computer systems, Time scales, Linear dynamic equations
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