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Sample Thickness Measurement via Multi-wavelength Laser Interferometry
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===Thickness Reconstruction Algorithm Design=== The core task of thickness reconstruction is to identify a unique solution within the solution space defined by: <math display="block"> L = (m_i + \varepsilon_i)\frac{\lambda_i}{2n_i} </math> that satisfies all wavelength constraints simultaneously. First, the sample thickness is measured multiple times using a vernier caliper. The maximum and minimum measured values are used to define the search interval: <math display="block"> [L_{min}, L_{max}] </math> Within this interval, for each wavelength <math>\lambda_i</math>, the possible range of integer orders <math>m_i</math> is given by: <math display="block"> m_{i,start} = \left\lceil \frac{2n_i L_{min}}{\lambda_i} - \varepsilon_i \right\rceil,\quad m_{i,end} = \left\lfloor \frac{2n_i L_{max}}{\lambda_i} - \varepsilon_i \right\rfloor </math>
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