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To this end, two classes of solution schemes for the coupled problem are considered: (i) Global product formula algorithm arising from operator split which leads to a two step solution procedure, and (ii) an implicit coupled algorithm which employs simultaneous solution of the coupled system of equations.
$$\end{document} There are two classes of solution to Eq. (66).
Regarding the geo-temporal properties of such designs, there appear to be broadly two classes of solution.
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One of the most interesting classes of solutions to (1.1) is the class of solutions with the finite energy for (varepsilon>0) small.
In addition, the solution methodology presented here can be extended to explore other classes of solutions.
We can seek a solution of the problem in the different classes of solutions [2, Section ].
Each solution is assigned to an interval, thus forming subpopulations classes of solutions.
Two distinct classes of solutions are encountered for the pure Boussinesq equation.
As applications, we study several classes of solutions for different types SPDEs on abstract Wiener space and Riemannian manifold.
Since finding the optimal arbitrary rectangle-based partition is an NP-hard problem, we investigate particular classes of solutions: rectilinear, jagged and hierarchical.
Two classes of solutions are found which correspond to transient waves decaying away from the interface and attenuated along the propagation direction.
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