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This paper presents a dynamically adaptive quadtree grid generation system for the solution of a two-dimensional two-layer shallow water model.
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A real-time multiprocessor system is proposed for the solution of the tracking problem of mobile robots operating in a real context with environmental disturbances and parameter uncertainties.
Hence, we get the stability of (18) from the positive definiteness of the main matrix of this system, and an algorithm for the solution of this system may be found in [14].
In this research, the application of the radial-basis-function (RBF) and multi-layer-perceptron (MLP) systems is detailed for the solution of twenty-nine dam-break scenarios.
An iteration scheme based on the secant system operator is given for the solution of the perturbation equations in case that a tangent matrix is not available.
Also, we define and analyse the finite element approximation of the optimality system and a gradient method for the solution of the resulting discrete variational inequality.
It has been suggested that multi-agent systems (MAS) are specially adequate for the solution of problems with a dynamic, uncertain and distributed nature.
We denote for the solution of system (2.49).
In the following theorem, we provide an estimate for the solution of system (19).
The present study introduces a new version of homotopy perturbation method for the solution of system of fractional-order differential equations.
Thus for the solution of system (1.3), what kind of changes will appear around (P_{k}^{0})?
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