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The transport equation has many applications in various fields of science and engineering.
The fractional stochastic differential equations have wide applications in various fields of science and engineering.
The shortest path problem is a classical network optimization problem which has a wide range of applications in various fields of science and engineering.
Fractional calculus has many real-world applications in various fields of science and engineering [1 10].
Travelling wave fronts have important applications in various fields of science and engineering, for example, chemistry, biology, and medicine [1].
In the last several decades, models of (infinitely) many coupled oscillators have found diverse applications in various fields of science.
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This generalization is not merely one of the mathematical curiosities but rather has interesting applications in various fields of sciences and engineering such as control, porous media, electromagnetic, and other branches of science.
Fractional differential equations have been extensively investigated in recent years, due to a wide range of applications in various fields of sciences and engineering such as control, porous media, electromagnetic, and so forth; see [1 18] and the references therein.
Fractional stochastic differential equations have gained considerable importance due to their application in various fields of science and engineering.
Among the various classes of nanoparticles, metal nanoparticles are receiving much attention due to their application in various fields of science and technology.
The benefits of using fractional-order models of real dynamical objects and processes of applications appear in various fields of science and technology [6].
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