Our results will have many applications in diverse fields of science.
Nonlinear diffusion equations are extensively applicable 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].
Stochastic differential equations have been widely used to model a number of phenomena in diverse fields of science and engineering.
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.
Nanotechnology is a multidisciplinary branch of science which encompasses numerous diverse fields of science and technology, ranging from biomedicine, pharmaceutics, agriculture, environmental sciences, advanced materials, chemical science, physics, electronics, information technology, and so on.
In recent years, various operators of fractional calculus (that is, calculus of integrals and derivatives of arbitrary real or complex orders) have been investigated and applied in many remarkably diverse fields of science and engineering.
In the past two decades, the widely investigated subject of fractional calculus has remarkably gained importance and popularity due to its demonstrated applications in numerous diverse fields of science and engineering.
Recently, fractional differential equations with p-Laplacian operator have gained its popularity and importance due to its distinguished applications in numerous diverse fields of science and engineering, such as viscoelasticity mechanics, non-Newtonian mechanics, electrochemistry, fluid mechanics, combustion theory, and material science.
