2014
DOI: 10.3788/col201412.121103
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Investigation of self-adaptive algebraic tomography for gas reconstruction in larger temperature range by multiple wavelengths absorption spectroscopy

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Cited by 4 publications
(4 citation statements)
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“…The iteration number is employed to characterize the convergence speed, while the NAAD is used to evaluate the reconstruction quality [ 46 ]. As shown in Figure 7 , for a ω parameter of 0.05, the computation reaches 31,865 iterations.…”
Section: Resultsmentioning
confidence: 99%
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“…The iteration number is employed to characterize the convergence speed, while the NAAD is used to evaluate the reconstruction quality [ 46 ]. As shown in Figure 7 , for a ω parameter of 0.05, the computation reaches 31,865 iterations.…”
Section: Resultsmentioning
confidence: 99%
“…The computational workload remains moderate under this choice, while ensuring a commendable reconstruction quality. The iteration number is employed to characterize the convergence speed, while th NAAD is used to evaluate the reconstruction quality [46]. As shown in Figure 7, for a ω parameter of 0.05, the computation reaches 31,865 iterations.…”
Section: Reconstruction Results Evaluation Under Different Optical Pa...unclassified
“…On the other hand, a smaller value of θ can result in the reconstruction parameters falling into a local optimal solution, and hence, the reconstructed distribution tends to become steeper. Therefore, in the iteration process, θ needs to be adjusted according to the trend of the reconstruction parameters, and the amplitude of the smoothing coefficient θ can be automatically tuned according to the ratio of the reconstruction parameter to the mean value of other reconstruction parameters around it [29]. This ensures both the quality of the reconstructed target and the convergence of regularization.…”
Section: Principles Of the Miaro Algorithmmentioning
confidence: 99%
“…Therefore, the establishment of suitable and accurate regularization terms becomes key to the success of a regularization method. Li et al [16] developed a Modified Adaptive Algebraic Reconstruction Technique (MAART) to reconstruct the distributions of concentration and temperature simultaneously under incomplete projections for fast computation and high quality. In this method, the author introduced two correction coefficients, the relaxation factor and the smoothing factor, on the basis of the traditional algebraic reconstruction algorithm.…”
Section: Introductionmentioning
confidence: 99%