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This paper presents a formal description of the solution and an initial sketch of the required proofs of correctness.
We explore in detail the properties of the resonant response and provide a unified topological description of the solution.
A brief description of the solution side of the double layer based on the Gouy-Chapman and the Gouy-Chapman-Stern model is given together with some arguments against the triple layer model.
It seems that only the discrete formulation gives a consistent description of the solution.
The following is a useful description of the solution profile for the extremals on (mathbb {R}^n_+).
In fact, the description of the solution in our framework is "redundant" as an inference chain of automatic model composition.
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The effect of an inaccurate geometry description on the solution accuracy of a hyperbolic problem is discussed.
In this paper we used p-regularity theory to prove the existence of solutions of the nonlinear Duffing equation and gave an approximate description of the solutions set.
As a consequence, we obtain an asymptotic description of the solutions approaching a hyperbolic equilibrium of a higher-order nonlinear difference equation with sufficiently smooth nonlinearity.
The large time behavior of the solutions of (1.1) is discussed in Section 2 and our general result on the asymptotic description of the solutions (1.5) is presented in Section 3. In this section, we prove the existence of the limit (1.3) for the solutions of (1.1).
A model, based on the description of the solute and solution fluxes through the membranes is developed.
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