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A finite difference solution for this model is also described.

An approximate solution for this model is obtained via Galérkin procedure and multiple scales method.

An approximate solution for this model is found via Galérkin procedure and the multiple scales method.

We then derive a closed-form solution for this model in terms of speedup performance measure.

As noted above, this network reconfiguration model is simplified, and the optimal solution for this model can be obtained.

But the solution for this model is not found, which means it is difficult to validate the reliability of the equations.

A stable, spatially high-order-accurate, numerical method is presented for solution of this model.

The finite-difference method is used for solution of this model.

A set of sufficient conditions is obtained for the existence of multiple positive periodic solutions for this model.

To the best of our knowledge, the series solutions for this model have not been presented before.

We establish some sufficient conditions for the existence, positivity, and permanence of solutions, which help to derive the global exponential stability of positive periodic solutions for this model.