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Rawlins [2] also analyzed the solution of a bifurcated circular waveguide problem.

Gafiychuk et al. [31] analyzed the solutions of coupled nonlinear fractional reaction-diffusion equations.

We have analyzed the solutions of the linear and nonlinear time-fractional diffusion models using the obtained maximum principles.

Also, in this section, we discuss and analyze the solution of the described problem via figures that result from using the Chebyshev collocation method.

The present study focuses on analyzing the solution of differential equation systems modeling the thermal decomposition kinetics of polymer materials at the matter scale.

Because binding RNA and oligomerization are two key features for virally encoded NP, we further analyzed the solution property of EOBV NPcore.

Five types of approach trajectories were presented via analyzing the solutions of the CW equation.

Then, by analyzing the solutions of the above initial value problem (3.1 - 3.2 3.1 - 3.2 find the foneowing result.

Of particular interest is that these spaces (X^{beta}) will provide the basic topology for analyzing the solutions of FNEEs with almost sectorial operators.

We analyze the solutions of the system of first order conditions associated with H 1 and H 2, both seen as functions on their entire domains.

We apply the obtained maximum principles to analyze the solutions of linear and nonlinear time-fractional diffusion models in Sections 3 and 4, respectively.