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Approximation of a complex interferogram by a sum of complex exponentials: an application to phase unwrapping

机译:通过复杂指数的总和近似复杂的干涉图:逐步展开的应用程序

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Phase unwrapping (PU), i.e. the retrieval of absolute phases from wrapped, noisy phase measurements, is a tough problem which arises in various realms of signal processing. Generally, the adopted PU strategy consists in integrating the estimated phase gradients or instantaneous frequencies (IFs). The standard IF estimation technique used by most PU algorithms is the simple wrapping-of-the-wrapped-phase-gradient rule. However, this rule results in a strongly biased estimations as the noise level grows. The idea on which this paper relies consists in locally approximating the interferogram by a sum of complex exponentials. The algorithm described in this paper makes use of the Matrix Pencial (MP) method for estimating the parameters of these exponentials, i.e. their amplitude and frequency. The proposed algorithm is applied to the unwrapping of noisy synthetic interferograms. The results are compared with those obtained unwrapping the same interferograms by means of the classical wrapping-of-the-wrapped-phase-gradient rule.
机译:相展开(PU),即从包裹的绝对阶段检索,嘈杂的相位测量是一个艰难的问题,它在信号处理的各种领域中产生。通常,所采用的PU策略在集成估计的相位梯度或瞬时频率(IFS)方面。如果大多数PU算法使用的估计技术是简单的包装阶段梯度规则,则标准。然而,随着噪声水平的增长,该规则导致强烈偏见的估计。本文依赖于本地近似于复杂指数的总和的想法。本文中描述的算法利用矩阵Pencial(MP)方法来估计这些指数的参数,即它们的幅度和频率。该算法应用于噪声合成干涉图的展开。将结果与通过经典包装的相位梯度规则解开相同的干涉图的结果进行比较。

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