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Dual-angle iterative algorithm for rotationally asymmetrical surface deviation reconstruction
DOI:10.1016/j.optlastec.2026.116188.png)
Abstract
En 中文
<ul class="list">
<li class="react-xocs-list-item"><span class="list-label">•</span><span class="list-content">
<div class="u-margin-s-bottom" id="p0005">
Analyze the convergence characteristics of the single-angle iterative algorithm.
</div></span></li>
<li class="react-xocs-list-item"><span class="list-label">•</span><span class="list-content">
<div class="u-margin-s-bottom" id="p0010">
Find the reason why certain azimuthal frequency terms don’t converge or converge very slowly.
</div></span></li>
<li class="react-xocs-list-item"><span class="list-label">•</span><span class="list-content">
<div class="u-margin-s-bottom" id="p0015">
Present dual-angle iterative algorithm to resolve the convergence problem.
</div></span></li>
<li class="react-xocs-list-item"><span class="list-label">•</span><span class="list-content">
<div class="u-margin-s-bottom" id="p0020">
Present the method of obtaining the optimal second rotation angle.
</div></span></li>
</ul>
Keywords:
Surface figure metrology
Absolute test
Iterative algorithm
Azimuthal frequency
Convergence rate
Shape reconstruction
Journal
O
IF:
5
Papers:
1.9K
Citations:
3.5W
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