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Singer quad apertures and super fast decoding

机译:歌手四倍光圈和超快速解码

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摘要

A new class of coded aperture is introduced, the Singer quad aperture, which is the Cartesian product of two unwrapped Singer product apertures. Formulae for the signal-to-noise ratio (SNR) of Singer quad apertures are derived, allowing optimal Singer quad apertures to be identified, and the CPU time required to decode them is quantified. This allows a systematic comparison to be made of the theoretical performance of Singer quad apertures against both conventionally wrapped Singer apertures, and also Singer product apertures. For very large images, equivalently for images at very high resolution, the SNR of Singer quad apertures should be asymptotically as good as either of these other two classes of apertures, but Singer product apertures should decode faster than either, and by a factor which increases with increasing image size. Initial results from numerical simulations indicate that these theoretical predictions are likely to be true in practice.
机译:引入了一种新的编码孔径类别,即Singer Quad孔径,它是两个未包装的Singer乘积孔径的笛卡尔乘积。推导了Singer四孔孔径的信噪比(SNR)公式,从而可以确定最佳的Singer四孔孔径,并对解码它们所需的CPU时间进行量化。这允许将Singer四孔的理论性能与常规包装的Singer孔以及Singer产品孔进行系统比较。对于非常大的图像(等效于非常高分辨率的图像),Singer四倍孔径的SNR应该渐渐好于其他这两类孔径中的任何一种,但是Singer产品孔径应比任一孔径更快解码,并且系数增加随着图像尺寸的增加。数值模拟的初步结果表明,这些理论预测在实践中可能是正确的。

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