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The restoration problem is on each level solved by an iterative method, with the number of iterations determined by the discrepancy principle.
where x ≙ [ x 1, x 2, …, x N b ] T and y ≙ [ y 1, y 2, …, y N b ] T. The problem (26)–(28) can be solved by an iterative method developed in[8], where in each iteration, x and y are updated alternatingly by fixing the other vector.
Particularly, as time advances, the temperature varies so greatly in the front of energy that it is difficult to choose an effective initial iterate when the nonlinear algebraic equations are solved by an iterative method.
The minimization problem is solved by an iterative method.
The above-mentioned co-ordination is obtained by an iterative method.
The equation that results for the pressure is solved by an iterative method.
Similar(36)
Tomographic PET images were reconstructed by using an iterative method involving ordered subset expectation maximization, under the condition of 2 iterations and 21 subsets.
The set of linear equations can be solved by using an iterative method SOR[20].
In addition, in [19], authors presented a numerical method for solving two-dimensional nonlinear FFIEs by using an iterative method.
By using an iterative method, after a finite number of steps, the mean value of the income can be obtained.
Recently, S. Takahashi and W. Takahashi [21] considered the problem (1.12) by introducing an iterative method in a Hilbert space.
More suggestions(15)
by an iterative convex
by an iterative perturbation
by an iterative hand-search
by an iterative improvement
by an iterative scheme
by an iterative correction
by an iterative image
by an iterative gyrator
by an iterative algorithm
by an iterative design
by an iterative optimization
by an iterative formulation
by an iterative process
by an electrochemical method
by an indirect method
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Justyna Jupowicz-Kozak
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