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The whole segmentation algorithm is designed as an iteration procedure.
Periodic boundary conditions and an iteration procedure are used to reach developed flow and thermal conditions.
It comprises two different levels (a master and a sub-problem) that interact through an iteration procedure that guarantees optimality.
The governing equations are derived by employing the Ritz method and then solved by an iteration procedure.
The key idea is to construct the harmonic map between the physical space and a parameter space by an iteration procedure.
The governing equation for each transport process is solved by a lattice Boltzmann model and the entire process is simulated through an iteration procedure.
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In order to identify the optimal dose/route combination(s), an iteration process was applied (Fedorov procedure).
In this paper, we show a Δ-convergence theorem for a Mann iteration procedure in a complete geodesic space with two quasinonexpansive and Δ-demiclosed mappings.
Lan [7] introduced and studied a stable iteration procedure for a class of generalized mixed quasi-variational inclusion systems in Hilbert spaces.
The resulting quadratic eigenvalue problem is solved by means of an inverse iteration procedure.
A modified iteration procedure is applied to a quadratic nonlinear oscillator (QNO).
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