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In Section 4, the numerical procedure for the solution of the inverse problem is given.
So, we provide a constructive procedure for the solution of this problem.
Let us now formulate a uniqueness theorem and provide a constructive procedure for the solution of the inverse nodal problem.
This paper presents an implicit procedure for the solution of the incompressible Navier-Stokes equations in primitive variables.
A novel accurate and rapid numerical procedure for the solution of this equation is described in this paper.
In Section 3 we give a formulation of the inverse problem and provide a constructive procedure for the solution of the inverse problem.
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We propose a novel procedure for the solution to the problem of robust model predictive control (RMPC) of linear discrete time systems involving bounded disturbances and model-uncertainties along with hard constraints on the input and state.
Although there exist several variants on the conjugate gradient method, the fundamental computing procedures for the solution of (3.6) include the following two steps.
We also provide hybrid heuristic procedures for the solution of the problem, and develop transshipment heuristic to improve the duration of the hybrid approaches.
We also develop efficient construction heuristics and transshipment heuristics that are incorporated into the heuristic procedures for the solution of subproblems.
A methodology for designing formally second-order time-accurate and yet loosely-coupled partitioned procedures for the solution of nonlinear fluid structure interaction (FSI) problems on moving grids is presented.
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