Experimental verification and comparison of polynomials and LUTs predistortion techniques

T. Gotthans, R. Maršálek, Martin Pospísil, J. Blumenstein, G. Baudoin
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引用次数: 5

Abstract

In order to compensate for nonlinearities and memory effects introduced by power amplifiers, the digital predistortion is a widely used technique. Commonly the digital predistortion is based on polynomials derived from Volterra series or on lookup tables. Both approaches require time to find the the solution that can be applied to digital predistorter. Nevertheless, for predistorters to be actually implemented in real-time scenarios, fast convergence and low complexity is highly required. Unfortunately there does not exist a general rule for simple choice in therms of performance, convergence time and complexity. Thus in this paper a brief comparison of Volterra based series (orthogonal polynomials and simplified dynamic deviation reduction of second order) and lookup tables with cubic interpolation which are widely used schematic is provided.
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多项式和lut预失真技术的实验验证和比较
为了补偿功率放大器带来的非线性和记忆效应,数字预失真是一种广泛应用的技术。通常数字预失真是基于从沃尔泰拉级数或查找表派生的多项式。这两种方法都需要时间来找到可以应用于数字预失真器的解决方案。然而,为了在实时场景中实际实现预失真器,高度要求快速收敛和低复杂度。不幸的是,在性能、收敛时间和复杂性方面,不存在简单选择的一般规则。因此,本文简要比较了Volterra基级数(正交多项式和简化的二阶动态降差)和查找表与三次插值这两种广泛应用的原理图。
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