“…From a linear combination of the intensities in the four pupils of the virtual PWS (I j , 1≤ j ≤ 4) in I pyr (x, y), the local 'x' and 'y' wavefront slopes, S x (x, y) and S y (x, y) can be evaluated [16]. The unwrapped phase, φ(x, y) is reconstructed from the estimated slope values using the slope geometry of Southwell [13,14,23]. The Zernike polynomials are used to decompose the reconstructed wavefront φ(x, y) using a least square fitting technique to eliminate the high spatial frequency components and artifacts arising from noise.…”