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Dehghan in [37] applied the HAM to solve linear partial differential equations, in this work, fractional derivatives are described in the Liouville-Caputo sense.
In the current work, fractional glucose appearance was, on average, 74±4%4% (IB 73±8 8 vs. IP 75±4%4%, P = NS).
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In this work, fractional-order sliding mode control is applied to the above mentioned problem.
As proved by several previous works, fractional models are very appropriate to model thermal systems (model compactness, accuracy) and the dynamic of fractal systems.
In recent years, there has been a great deal of work to study fractional-order systems in dynamics and control [9 11].
So far, there are few literature works to study fractional-order partial differential equations.
For some recent work on fractional differential equations, see [5 11] and the references therein.
Moreover, in recent years, we have done some work on fractional differential equations [7 9].
Here we also refer the reader to some recent work on fractional differential equation (see [10 17]).
For some recent work on fractional differential equations, we refer to [5 13] and the references therein.
It should be noted that [29, 30] are earlier and interesting work on fractional interval systems.
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