Fractional differential equations as an application of fractional calculus have recently been viewed as a useful mathematical model applied in numerous fields of science and engineering (see [2 11]).
During the last three decades or so, due to its demonstrated applications in numerous fields of science and engineering, such as viscoelasticity, neurons, electrochemistry, control, etc. [1 6], more attention was paid to the fractional differential equations.
During the last three decades or so, due to its demonstrated applications in numerous fields of science and engineering, such as viscoelasticity, neurons, electrochemistry, control (see [4 9]), more attention was paid to the fractional differential equations.
The prediction of passive tissue response to mechanical stimulation is relevant to numerous fields of engineering and research.
During the past two decades, fractional differential equations have been proved to be one of the most effective tools in the modeling of numerous fields of science, physics, engineering and so on.
Fractional calculus has been gaining more and more popularity in control engineering in numerous fields, including mechatronic applications.
Examples of this can be found in numerous fields.
Numerous fields of science, including IT, mechanical engineering, medicine, and many others, are already profiting from its achievements.
degrees, 10 in areas of science and four in fields of engineering.
While the stipulations are most common in the fields of engineering, finance and tech, they can pop up anywhere.
