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In many applications in different fields of science and engineering only two extreme values of the control variable can be easily applied, and a threshold on a suitable output variable is used to discriminate among the two control actions.
During the last two decades, due to its widespread applications in different fields of science and engineering, fractional calculus has attracted the attention of many researchers [1 6].
We refer to [3 6] for a detailed coverage of such effects and their applications in different fields of science and technology.
The electronic sources based on laser assisted electron emission have found applications in different fields of science and technology including particle accelerators [1], free electron lasers [2], and modern photovoltaic systems [3].
The different contributions, written by applied mathematicians, physicists and engineers, offers a snapshot of recent research in the field, highlighting the current methodological frameworks together with applications in different fields of science and engineering, such as chemistry, mechanics, epidemiology and more.
One dimensional nanostructures like nanowires, nanorods, nanoribbons, and nanofibers have unique electronic, chemical, optical, magnetic, and mechanical properties due to their nanostructure which enable them to have several applications in different fields of Science.
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Many scientific papers have stressed high potential of their application in different fields of science and technology [1 3].
Over the years, due to its significance and application in different fields of science, a lot of generalizations have been done in different directions by several authors; see, for example, [2 11] and references therein.
The increase in the number of holographic applications used nowadays in different fields of science and engineering means that research is needed to develop improved materials for these applications.
Each of these applications is actually hosted in different fields of science and engineering.
As you know, there are many practical applications of fractional differential equations in different fields of science such as economy, biology, and the study of forced van der Pol oscillators (see for example, [23 25] and the references therein).
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