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Our results will have many applications in diverse fields of science.
Nonlinear diffusion equations are extensively applicable in diverse fields of science and engineering.
Stochastic differential equations have been widely used to model a number of phenomena in diverse fields of science and engineering.
Fractional calculus has gained importance during the past three decades due to its applicability in diverse fields of science and engineering[1].
The subject of fractional calculus has gained noticeable importance and popularity due to its mainly demonstrated applications in diverse fields of science and engineering problems.
Flows in manifolds are of great importance in quite diverse fields of science and technology, including fuel cells, spargers, solar collectors, microchannels, porous infiltration and irrigation.
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The authors' interests concerned a variety of applications of fractional calculus in seemingly diverse fields of sciences and engineering (see, e.g., [7, 18 22]).
We also investigate the application areas of the proposed synchronized femtosecond laser pulse switching system in a diverse field of science and technology, especially in optical memory, color marking, and synchronized micro/nano-scale patterning of materials.
In the last several decades, models of (infinitely) many coupled oscillators have found diverse applications in various fields of science.
Bursting is a manifestation of composite, multiple time scale dynamics observed in various fields of science as diverse as food chain ecosystems, nonlinear optics, medical studies of the human immune system, and neuroscience.
The concepts of fractional differential equations, with fractional integral equations and fractional partial differential equations, have gained a wider application in diverse fields of applied science and engineering.
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