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Digital Predistortion Using Lookup Tables With Linear Interpolation and Extrapolation: Direct Least Squares Coefficient Adaptation

机译:使用带有线性内插和外推的查找表进行数字预失真:直接最小二乘系数自适应

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摘要

In this paper, we present a method to implement digital predistortion (DPD) memory models using lookup tables (LUTs) with linear interpolation and extrapolation. We introduce the required set of basis functions to describe this model. The DPD output is expressed as a linear combination of these basis functions and we show how to directly estimate the LUT entries using least squares. We show how this model achieves lower complexity at similar or better performance compared to polynomial models translated to LUTs with interpolation or models based on LUTs without interpolation whose coefficients are adapted directly. We refer to this model as the direct adaptation of LUTs with interpolation/extrapolation (DLUTI). In this paper we also introduce the composite memory polynomial model: a new polynomial model which is a hybrid between the generalized memory polynomial and the dynamic deviation reduction models. This model is used as a starting point to generate the final LUT-based model.
机译:在本文中,我们提出了一种使用带有线性内插和外推的查找表(LUT)来实现数字预失真(DPD)存储模型的方法。我们介绍了描述该模型所需的基础函数集。 DPD输出表示为这些基本函数的线性组合,我们展示了如何使用最小二乘法直接估计LUT条目。我们展示了与转换为带插值的LUT的多项式模型或基于不带系数的直接插值的不带插值的LUT的模型相比,该模型如何以相似或更好的性能实现更低的复杂度。我们将此模型称为具有内插/外插(DLUTI)的LUT的直接适应。在本文中,我们还介绍了复合记忆多项式模型:一种新的多项式模型,该模型是广义记忆多项式和动态偏差减少模型的混合体。该模型用作生成最终基于L​​UT的模型的起点。

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